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diff --git a/biblio/Lustosa_2018 global-singularity-free-aerodynamic-model-for-algorithmic-flight-control-of-tail-sitters.pdf b/biblio/Lustosa_2018 global-singularity-free-aerodynamic-model-for-algorithmic-flight-control-of-tail-sitters.pdf
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diff --git a/drone/drone_env.py b/drone/drone_env.py
index f989c59716048e2565cde0f0cff7f80c9db8c239..403252031fbc2f16bc8b2af8222a2c9f9647ebca 100644
--- a/drone/drone_env.py
+++ b/drone/drone_env.py
@@ -2,7 +2,7 @@ import numpy as np
 import gymnasium as gym
 from gymnasium.envs.classic_control import utils
 
-from rotation import quat2eul, deg2rad, rad2deg, quatmul, quatinv
+from rotation import *
 from drone_model import Drone
 
 
@@ -14,62 +14,58 @@ class DroneEnv(gym.Env):
         self.tau = 0.02  # seconds between state updates
         
         # Angle at which to fail the episode
-        self.pos_threshold = np.array([2.4, 2.4, 2.4])
-        self.ang_threshold = np.array([15, 15, 15]) * deg2rad
+        self.state = np.zeros(13)
+        self.target = np.zeros(13)
+        self.obs = np.zeros(13)
+        
+        self.pos_threshold = np.array([1., 1., 1.])
+        self.quat_threshold = np.ones(4)
         self.vel_threshold = np.finfo(np.float32).max * np.ones(3)
         self.rot_threshold = np.finfo(np.float32).max * np.ones(3)
 
         high = np.concatenate(
             [
-                self.pos_threshold * 2,
-                self.ang_threshold * 2,
+                self.pos_threshold,
+                self.quat_threshold,
                 self.vel_threshold,
                 self.rot_threshold
             ],
             dtype=np.float32,
         )
+
         self.observation_space = gym.spaces.Box(-high, high, dtype=np.float32)
         self.action_space = gym.spaces.Box(0, 500, shape=(4,), dtype=np.float32)
-        self.state = np.zeros(13)
-        self.target = np.zeros(13)
-        self.obs = np.zeros(12)
+
         self.steps_beyond_terminated = None
 
     def observation(self):
-        pos = self.state[0:3]
-        quat = self.state[3:7]
-        vel = self.state[7:10]
-        rot = self.state[10:13]
-        d_pos = pos - self.target[0:3]
-        d_quat = quatmul(quat, quatinv(self.target[3:7]))
-        d_vel = vel - self.target[7:10]
-        d_rot = rot - self.target[10:13]
-        
-        d_ang = quat2eul(d_quat)
-        obs = np.concatenate([d_pos, d_ang, d_vel, d_rot])
+        d_pos = self.state[0:3] - self.target[0:3]
+        d_quat = quatmul(quatinv(self.target[3:7]), self.state[3:7])
+        d_vel = self.state[7:10] - self.target[7:10]
+        d_rot = self.state[10:13] - self.target[10:13]
+        obs = np.concatenate([d_pos, d_quat, d_vel, d_rot])
         return obs
 
+    def reward(self):
+        dist_pos = np.linalg.norm(self.obs[0:3])
+        dist_quat = quatdist(self.state[3:7], self.target[3:7])
+        terminated = (dist_pos + dist_quat) > 1
+        reward = 1 - (dist_pos + dist_quat) if not terminated else -1  
+        return reward, terminated
+
     def reset(self, seed=None, options=None):
         super().reset(seed=seed)
         # Note that if you use custom reset bounds, it may lead to out-of-bound
         # state/observations.
-        low, high = utils.maybe_parse_reset_bounds(
-            options, 
-            -0.05, # default low
-             0.05  # default high 
-        )  
-        # self.state = self.np_random.uniform(low=low, high=high, size=(13,))
-        self.state = np.array([0, 0, -20, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0])
-        self.steps_beyond_terminated = None
+        low, high = utils.maybe_parse_reset_bounds(options, -0.1, 0.1)  
+        self.state = self.target + np.array([0.1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
         self.obs = self.observation()
         return self.obs, {}
 
     def step(self, action):
-        new_state = self.drone.step(self.state, action, self.tau)
-        self.state = new_state
+        self.state = self.drone.step(self.state, action, self.tau)
         self.obs = self.observation()
-        terminated = bool((self.obs[0:3] < -self.pos_threshold).any()  or (self.obs[0:3] > self.pos_threshold).any())
-        reward = 1 if not terminated else 0  # Binary sparse rewards
+        reward, terminated = self.reward()
         return self.obs, reward, terminated, False, {}
 
     def render(self, mode='human'):
diff --git a/drone/drone_model.py b/drone/drone_model.py
index 696600186984af912607f9b25dd45991a97e369f..e731d89cc47536d00ad92cc727324504e023d8f1 100644
--- a/drone/drone_model.py
+++ b/drone/drone_model.py
@@ -2,8 +2,7 @@ import numpy as np
 import yaml
 from scipy.optimize import fsolve
 from scipy.integrate import solve_ivp
-
-from rotation import quatrot, quatmul
+from rotation import *
 
 class Drone:
 
@@ -19,30 +18,18 @@ class Drone:
         self.PROP_KP = drone['PROP_KP']
         self.PROP_KM = drone['PROP_KM']
 
-    def thrust(self, n):
-        # prop forces computation / notice that negative thrust is not implemented
-        Kp = self.PROP_KP
-        T = Kp * n**2
-        # prop moments computation
-        Km = self.PROP_KM
-        N = np.sign(n) * Km * n**2
-        return T, N
-
-    def u_int(self, n):
-        # position of rotor wrt center of gravity
-        P_R_CG = self.P_R_CG
-        T, N = self.thrust(n)
-        u = np.array([  T[0] + T[1] + T[2] + T[3], 
-                        P_R_CG * (T[3] - T[2]), 
-                        P_R_CG * (T[0] - T[1]), 
-                        N[2] + N[3] - N[0] - N[1]])
-        return u
-
-    def dyn(self, x, u):
+    def dyn(self, x, n):
 
         G = self.G
         MASS = self.MASS
         INERTIA = self.INERTIA
+        P_R_CG = self.P_R_CG
+        KP = self.PROP_KP
+        KM = self.PROP_KM
+
+        T = KP * n**2
+        N = KM * n**2
+        u = np.array([sum(T), P_R_CG*(T[3]-T[2]), P_R_CG*(T[0]-T[1]), N[2]+N[3]-N[0]-N[1]])
 
         # state demultiplexing
         quat = x[3:7]
@@ -50,14 +37,14 @@ class Drone:
         rot = x[10:13]
 
         # linear velocity derivative
-        dvdt = np.array([0, 0, G]) - 1/MASS * quatrot(quat, np.array([0, 0, u[0]]))
+        dvdt = quatrot(quatinv(quat), np.array([0, 0, -u[0]])) / MASS + np.array([0, 0, G])
 
         # angular velocity derivative
         drdt = np.linalg.inv(INERTIA) @ (u[1:4] - np.cross(rot, INERTIA@rot))
 
         # kinematic equations
         dpdt = vel
-        dqdt = 1/2 * quatmul(quat, np.concatenate([[0], rot]))
+        dqdt = 0.5 * quatmul(quat, vect2quat(rot))
 
         return np.concatenate([dpdt, dqdt, dvdt, drdt])
 
@@ -68,7 +55,7 @@ class Drone:
         x[9] = vz
 
         def func(n):
-            dx = self.dyn(x, self.u_int(n))
+            dx = self.dyn(x, n)
             return dx[9], dx[10], dx[11], dx[12]
 
         y0 = np.array([100, 100, 100, 100])
@@ -76,12 +63,12 @@ class Drone:
         return y
 
     def step(self, x, n, dt):
-        func = lambda t, s: self.dyn(s, self.u_int(n))
+        func = lambda t, s: self.dyn(s, n)
         sol = solve_ivp(func, (0, dt), x, method='RK45', max_step=0.01)
         return sol.y.T[-1]
 
     def sim(self, t_span, x0, fctrl):
-        func = lambda t, s: self.dyn(s, self.u_int(fctrl(t, s)))
+        func = lambda t, s: self.dyn(s, fctrl(t, s))
         sol = solve_ivp(func, t_span, x0, method='RK45', max_step=0.01)
         return sol
 
diff --git a/drone/main.py b/drone/main.py
index e5b79e55053ccad0da24ccbc2cf58d855170fed9..41ce6317d3bddaac019003a9fd6990c77a280b3e 100644
--- a/drone/main.py
+++ b/drone/main.py
@@ -27,12 +27,14 @@ if __name__ == "__main__":
     vz = 0
     n0 = drone_env.drone.trim(vh, vz)
     print(n0)
-
-    obs = drone_env.reset()
-    x0 = drone_env.state
     
+    drone_env.target = np.array([0, 0, -20, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0])
+    drone_env.reset()
+    x0 = drone_env.state
+    print(x0)
+
     def ctl(t, s):
-        dn = (upulse(t, 1, 2) - upulse(t, 2, 3))*np.linalg.norm(n0)*np.array([0.01, 0.01, 0.01, 0.01])
+        dn = (upulse(t, 1, 2) - upulse(t, 2, 3))*np.linalg.norm(n0)*np.array([0.1, 0.1, 0.1, 0.1])
         n = n0 + dn
         return n
 
diff --git a/drone/rotation.py b/drone/rotation.py
new file mode 100644
index 0000000000000000000000000000000000000000..e1975ce35b9a490177956bacc71a42c282756cf1
--- /dev/null
+++ b/drone/rotation.py
@@ -0,0 +1,152 @@
+import numpy as np
+from scipy.linalg import expm, logm
+
+deg2rad = np.pi/180
+rad2deg = 1 / deg2rad
+
+def hat(x):
+    return np.array([[0, -x[2], x[1]], [x[2], 0, -x[0]], [-x[1], x[0], 0]])
+
+def inv_hat(m):
+    return np.array([m[2, 1], m[0, 2], m[1, 0]])
+
+
+# (a, n): a = angle, n = vecteur unitaire (axe de rotation)
+
+def quat2axang(q):
+    q = q / sum(q*q)
+    mu = 2 * np.arccos(min(1, q[0]))
+    if (q[0] >= 1) :
+        n = np.zeros(3)
+    else :
+        n = q[1:4] / np.sqrt(1 - q[0]*q[0])
+    return (mu, n)
+
+def dcm2axang(R):
+    t = np.trace(R)
+    mu = np.arccos((t - 1) / 2)
+    n = 0.5 * inv_hat(R.T - R) / np.sin(mu)
+    return (mu, n)
+
+
+def axangrot(ax, u):            # left hand rotation du vecteur u d'un angle mu selon l'axe n
+    mu, n = ax
+    v = (1 - np.cos(mu)) * n * np.dot(n, u) + u * np.cos(mu) - np.cross(n, u) * np.sin(mu)
+    return v
+
+
+# Quaternions
+
+def axang2quat(ax):
+    mu, n = ax
+    return np.concatenate([[np.cos(mu / 2)], n * np.sin(mu / 2)])
+    
+def eul2quat(a):
+    qx = np.array([np.cos(a[0]/2), np.sin(a[0]/2), 0, 0])
+    qy = np.array([np.cos(a[1]/2), 0, np.sin(a[1]/2), 0])
+    qz = np.array([np.cos(a[2]/2), 0, 0, np.sin(a[2]/2)])
+    return quatmul(qz, quatmul(qy, qx))
+
+def vect2quat(u):
+    return np.concatenate([[0], u])
+
+
+def quatmat(p):
+    m = np.array(
+        [
+            [p[0], -p[1], -p[2], -p[3]],
+            [p[1],  p[0], -p[3],  p[2]], 
+            [p[2],  p[3],  p[0], -p[1]], 
+            [p[3], -p[2],  p[1],  p[0]]
+        ]
+    )
+    return m
+
+def quatmul(p, q):
+    return quatmat(p)@q
+
+def quatinv(q):
+    return np.concatenate([[q[0]], -q[1:4]]) / sum(q*q)
+
+def quatrot(q, u):
+    v = quatmul(quatmul(quatinv(q), vect2quat(u)), q)
+    return v[1:]
+
+def quatdist(q1, q2):
+    return 2 * np.arccos(min(1,abs(sum(q1*q2))))                 # donne une valeur d'angle entre 0 et PI
+
+def quatdist2(q1, q2):
+    return 1 - abs(sum(q1*q2))                                   # donne une valeur d'angle entre 0 et 1
+
+def quaterr(q1, q2):
+    mu, n = quat2axang(quatmul(quatinv(q2), q1))
+    return mu*n
+
+
+# Matrices de Rotation (DCM)
+
+def axang2dcm(ax):
+    mu, n = ax
+    dcm = (1 - np.cos(mu)) * np.outer(n, n) + np.cos(mu) * np.identity(3) - np.sin(mu) * hat(n)
+    return dcm
+
+def quat2dcm(q):
+    q = q / quatnorm(q)
+    q0 = q[0]
+    w = q[1:4]
+    dcm = (2 * np.outer(w, w) + (q0**2 - w @ w) * np.identity(3) - 2 * q0 * hat(w)) 
+    return dcm
+
+def eul2dcm(a):
+    Rx = np.array([[1, 0, 0], [0, np.cos(a[0]), np.sin(a[0])], [0, -np.sin(a[0]), np.cos(a[0])]])
+    Ry = np.array([[np.cos(a[1]), 0, -np.sin(a[1])], [0, 1, 0], [np.sin(a[1]), 0, np.cos(a[1])]])
+    Rz = np.array([[np.cos(a[2]), np.sin(a[2]), 0], [-np.sin(a[2]), np.cos(a[2]), 0], [0, 0, 1]])               
+    return Rx @ Ry @ Rz
+
+
+def dcmerr(R1, R2):
+    return inv_hat(logm(R2@R1.T))
+
+def dcmdist(R1, R2):
+    return np.linalg.norm(dcmerr(R1, R2))               # donne une valeur d'angle entre 0 et PI
+
+
+def dcmerr2(R, Rd):
+    return 0.5 * inv_hat(Rd@R.T - R@Rd.T)
+
+def dcmdist2(R, Rd):
+    return np.linalg.norm(np.identity(3) - Rd@R.T)     # donne une valeur ente 0 et 2V2
+
+def dcmdist4(R, Rd):
+    return  0.5 * np.trace(np.identity(3) - Rd@R.T)
+
+
+def dcmdist3(R, Rd):
+    dist = 2 - np.sqrt(1 + np.trace(Rd@R.T))
+    return dist
+
+def dcmerr3(R, Rd):
+    err = inv_hat(Rd@R.T - R@Rd.T) / np.sqrt(1 + np.trace(Rd@R.T))
+    return err
+
+
+# Angles d'Euler (phi, theta, psi) selon axes (x, y, z) : z en premier
+
+def quat2eul(q):
+    phi = np.arctan2(2 * (q[0] * q[1] + q[2] * q[3]), q[0]**2 - q[1]**2 - q[2]**2 + q[3]**2)
+    theta = -np.arcsin(2 * (q[1] * q[3] - q[0] * q[2]))
+    psi = np.arctan2(2 * (q[0] * q[3] + q[1] * q[2]), q[0]**2 + q[1]**2 - q[2]**2 - q[3]**2)
+    return np.array([phi, theta, psi])
+    
+def dcm2eul(R):
+    phi = np.arctan2(R[1, 2], R[2, 2])
+    theta = -np.arcsin(R[0, 2])
+    psi = np.arctan2(R[0, 1], R[0, 0])
+    return np.array([phi, theta, psi])
+
+
+def euldist(e1, e2):                                    # donne une valeur d'angle entre 0 et PI
+    diff = e1 - e2
+    d = np.fmin(np.abs(diff), 2*np.pi - np.abs(diff))
+    r = np.linalg.norm(d) / np.sqrt(3)
+    return r
diff --git a/drone/sac_drone_1.zip b/drone/sac_drone_1.zip
new file mode 100644
index 0000000000000000000000000000000000000000..0bc064fd86920947b8a4cd4b439d915304d6559f
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diff --git a/drone/sac_drone_2.zip b/drone/sac_drone_2.zip
new file mode 100644
index 0000000000000000000000000000000000000000..236a45cbe3831cc656535a543f17bef35793ac81
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diff --git a/drone/train.py b/drone/train.py
index a2f4812c8efeb50b2178411e655554161cd7b8c3..ac0e4024be79613bec2076208e35905444fe3fe4 100644
--- a/drone/train.py
+++ b/drone/train.py
@@ -12,5 +12,5 @@ if __name__ == "__main__":
 
     model = SAC("MlpPolicy", drone_env, verbose=1)
     model.learn(total_timesteps=20000, log_interval=10)
-    model.save("sac_drone_1")
+    model.save("sac_drone_2")
 
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diff --git a/mavion/__pycache__/rotation.cpython-311.pyc.2762388161200 b/mavion/__pycache__/rotation.cpython-311.pyc.2762388161200
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diff --git a/mavion/main.py b/mavion/main.py
index ad3d5fb030878e3ca4f14b845361d91012b86566..1c3f68fd57a08a007a6dd6180f5e7d39dc1ca906 100644
--- a/mavion/main.py
+++ b/mavion/main.py
@@ -1,8 +1,9 @@
 import numpy as np
-from rotation import *
+from stable_baselines3 import SAC
 import matplotlib.pyplot as plt
 from mavion_model import Mavion
 from mavion_env import MavionEnv
+from rotation import *
 
 def upulse(t, t0, tf):
     u = 0 if (t<t0 or t>=tf) else 1
@@ -17,20 +18,21 @@ def uramp(t, t0) :
     return u
 
 if __name__ == "__main__":
-    mavion_env = MavionEnv()
 
-    vh = 0
+    mav_env = MavionEnv()
+
+    vh = 12
     vz = 0
-    cap = 0
+    cap = 0/rad2deg
     omega = 0
 
     target = [vh, vz]
 
-    dx, de, theta = mavion_env.mavion.trim(target)
+    dx, de, theta = mav_env.mavion.trim(target)
     theta = (theta + np.pi) % (2*np.pi) - np.pi
-    print(dx, de, theta*57.3)
+    print(dx, de, theta*rad2deg)
 
-    pos = np.array([0, 0, -10])
+    pos = np.array([0, 0, -20])
     ang = np.array([0, theta, cap])
     vel = np.array([vh * np.cos(cap), vh * np.sin(cap), vz])
     rot = np.array([0, 0, 0])
@@ -38,23 +40,30 @@ if __name__ == "__main__":
 
     x0 = np.concatenate([pos, quat, vel, rot])
     
-    # mavion_env.reset()
-    # x0 = mavion_env.state
-    u0 = np.array([dx, dx, de, de])
+    pos_target = np.array([0, 0, -20])
+    eul_target = np.array([0, 90, 0])*deg2rad
+    quat_target = eul2quat(eul_target)
+    vel_target = np.zeros(3)
+    rot_target = np.zeros(3)
+
+    mav_env.target = np.concatenate([pos_target, quat_target, np.zeros(3), np.zeros(3)])
+    mav_agent = SAC.load("sac_mavion_2", env=mav_env)
+    mav_env.reset()
+    x0 = mav_env.state
 
     def ctl(t, s):
-        ddx = (upulse(t, 5, 6) - upulse(t, 6, 7))*dx*0.0
-        qt = np.array([1/np.sqrt(2), 0, 1/np.sqrt(2), 0])
-        q = s[3:7]
-        dde = 0.0 * (q - qt)[2]
-        u = u0 + np.array([ddx, ddx, dde, dde])
+        act, _ = mav_agent.predict(s, deterministic=True)
+        # u = act * mav_env.action_range
+        u = np.array([dx, dx, de, de])
         return u
 
     def wnd(t, s):
         w = np.zeros(3)
         return w 
 
-    sim = mavion_env.mavion.sim((0, 60), x0, ctl, wnd)
+    print(x0, ctl(0, x0))
+
+    sim = mav_env.mavion.sim((0, 120), x0, ctl, wnd)
 
     fig, axs = plt.subplots(2, 2)
 
@@ -66,19 +75,19 @@ if __name__ == "__main__":
 
     ax = axs[1][0]
     quat = sim.y[3:7].T
-    # ax.plot(sim.t, quat, label=('q0', 'q1', 'q2', 'q3'))
-    # ax.set_title(label='quaternion')
-    eul = np.apply_along_axis(quat2eul, 1, quat) * rad2deg
-    ax.plot(sim.t, eul, label=('phi', 'theta', 'psi'))
-    ax.set_title(label='euler angles')
+    ax.plot(sim.t, quat, label=('q0', 'q1', 'q2', 'q3'))
+    ax.set_title(label='quaternion')
+    # eul = np.apply_along_axis(quat2eul, 1, quat) * rad2deg
+    # ax.plot(sim.t, eul, label=('phi', 'theta', 'psi'))
+    # ax.set_title(label='euler angles')
     ax.legend()
     ax.grid()
 
     ax = axs[0][1]
-    ax.plot(sim.t, sim.y[7:10].T, label=('u','v','w'))
+    ax.plot(sim.t, sim.y[7:10].T, label=('Vn','Ve','Vv'))
     ax.legend()
     ax.grid()
-    ax.set_title(label='vitesses')
+    ax.set_title(label='vitesses dans le rep. terre')
 
     ax = axs[1][1]
     ax.plot(sim.t, sim.y[10:13].T, label=('p','q','r'))
diff --git a/mavion/mavion.yaml b/mavion/mavion.yaml
index 00d493f8a7410e598904869e5037c19e69a3beeb..0c8a37764294db108a5e7fae177ee785895b9f10 100644
--- a/mavion/mavion.yaml
+++ b/mavion/mavion.yaml
@@ -22,5 +22,5 @@ ELEVON_MEFFICIENCY : [0, 0.66, 0]
 ELEVON_FEFFICIENCY : [0, 0.33, 0] 
 PROP_KP : 7.84e-06 
 PROP_KM : 2.400e-7     
-MAX_ROTOR_SPD : 2500  # rad/s (TBC)
-MAX_FLAP_DEF :  1     # rad (TBC)
+MAX_ROTOR_SPD : 850      # rad/s (TBC)
+MAX_FLAP_DEF :  0.5     # rad (TBC)
diff --git a/mavion/mavion_env.py b/mavion/mavion_env.py
index fb76cc37de234f3d96a6440daad94ade3ab49285..823ed946d17c70c284d8aa1fdb8b28ea85bb7b83 100644
--- a/mavion/mavion_env.py
+++ b/mavion/mavion_env.py
@@ -2,10 +2,7 @@ import numpy as np
 import gymnasium as gym
 from gymnasium.envs.classic_control import utils
 from mavion_model import Mavion
-from rotation import *
-
-
-deg2rad = np.pi / 180
+from rotation import quatinv, quatmul
 
 class MavionEnv(gym.Env):
 
@@ -35,17 +32,17 @@ class MavionEnv(gym.Env):
 
         self.state = np.zeros(13)
         self.target = np.zeros(13)
-        self.steps_beyond_terminated = None
+        self.obs = np.zeros(13)
 
     def observation(self):
+        obs = np.zeros(13)
         obs = self.state - self.target
-        obs[3:7] = quatmul(quatinv(self.state[3:7]), self.target[3:7])
-        self.obs = obs
-        return self.obs
+        obs[3:7] = quatmul(quatinv(self.target[3:7]), self.state[3:7])
+        return obs
 
     def distance(self, s, t):
         d_pos = np.linalg.norm(t[0:3] - s[0:3]) # distance euclidienne
-        d_quat = 1 - abs(sum(t[3:7] * s[3:7]))  # compris entre 0 et 1
+        d_quat = 2 * np.arccos(min(1, sum(t[3:7] * s[3:7]))) / np.pi # compris entre 0 et 1
         d_vel = np.linalg.norm(t[7:10] - s[7:10]) # distance euclidienne
         d_rot = np.linalg.norm(t[10:13] - s[10:13]) # distance euclidienne
         return d_pos + d_quat*10 + d_vel*0 + d_rot*0
@@ -70,5 +67,4 @@ class MavionEnv(gym.Env):
         delta = self.np_random.uniform(low=low, high=high, size=(3,))
         self.state = self.target + np.concatenate([delta, np.zeros(10)])
         self.obs = self.observation()
-        self.steps_beyond_terminated = None
         return self.obs, {}
diff --git a/mavion/mavion_model.py b/mavion/mavion_model.py
index 81a472b0e378355ab7db729c9fff259da5d587e6..7ae8eeb1725d8ad404bb71413d8bdeadbef439be 100644
--- a/mavion/mavion_model.py
+++ b/mavion/mavion_model.py
@@ -1,11 +1,11 @@
 import numpy as np
-from rotation import *
 from scipy.optimize import fsolve
 from scipy.integrate import solve_ivp
+from rotation import hat, eul2quat, vect2quat, quatinv, quatmul, quatrot
 import yaml
 
 class Mavion:
-
+    
     def __init__(self, file="mavion.yaml"):
         stream = open(file, "r")
         drone_data = yaml.load(stream, Loader=yaml.Loader)
@@ -83,7 +83,7 @@ class Mavion:
 
         # eta computation
         eta = np.sqrt(vinf@vinf + PHI_n * (B*rot)@(B*rot))
-        qv = 1/2*RHO*S*eta
+        qv = 0.5*RHO*S*eta
 
         # Force computation
         # airfoil contribution
@@ -118,27 +118,26 @@ class Mavion:
         INERTIA_PROP_N = self.INERTIA_PROP_N
 
         # state demultiplexing
-        quat = x[3:7]
-        vel = x[7:10]
-        rot = x[10:13]
+        quat = x[3:7]        # quaternion de passage de ned (ref terrestre) à frd (ref avion) = q_frd/ned   
+        vel = x[7:10]        # vitesse par rapport au sol exprimée dans le repere terre (ned)
+        rot = x[10:13]       # vitesse de rotation dans le repere avion (body / frd)
         
         [T1, N1] = self.thrust(-u[0])       
         [T2, N2] = self.thrust(u[1])
         tau1 = N1 - (rot[0] - u[0]) * (INERTIA_PROP_X - INERTIA_PROP_N) * np.array([0, rot[2], -rot[1]])
         tau2 = N2 - (rot[0] + u[1]) * (INERTIA_PROP_X - INERTIA_PROP_N) * np.array([0, rot[2], -rot[1]])
 
-        vinf = quatrot(quat, vel - w)
-        [F1, M1] = self.aero(vinf, rot, T1, u[2])
-        [F2, M2] = self.aero(vinf, rot, T2, u[3])
+        vrel = quatrot(quat, vel - w)       # vitesse aéro exprimée dans le repere avion (frd)
+        [F1, M1] = self.aero(vrel, rot, T1, u[2])
+        [F2, M2] = self.aero(vrel, rot, T2, u[3])
 
         Fb = T1 + F1 + T2 + F2
-        dvdt = np.array([0, 0, G]) + 1/MASS * quatrot(quatinv(quat), Fb)
-
         Mb = M1 + tau1 + np.cross(P_A1_CG, F1) + np.cross(P_P1_CG, T1) + M2 + tau2 + np.cross(P_A2_CG, F2) + np.cross(P_P2_CG, T2) 
-        drdt = np.linalg.inv(INERTIA) @ (Mb - np.cross(rot, INERTIA@rot))
 
         dpdt = vel
-        dqdt = 1/2 * quatmul(quat, np.concatenate([[0], rot]))
+        dqdt = 0.5 * quatmul(quat, vect2quat(rot))
+        dvdt = quatrot(quatinv(quat), Fb) / MASS + np.array([0, 0, G]) # exprimée dans le repere terrestre (ned)
+        drdt = np.linalg.inv(INERTIA) @ (Mb - hat(rot)@(INERTIA@rot))
 
         return np.concatenate([dpdt, dqdt, dvdt, drdt])
 
@@ -150,15 +149,39 @@ class Mavion:
 
         def func(y):
             dx, de, theta = y
-            x[3:7] = np.array([np.cos(theta/2), 0, np.sin(theta/2), 0])
+            x[3:7] = eul2quat([0, theta, 0])
             u = np.array([dx, dx, de, de])
             dq_dt = self.dyn(x, u, np.zeros(3))
-            return dq_dt[7], dq_dt[9], dq_dt[11] 
+            return dq_dt[7], dq_dt[9], dq_dt[11] # (v_north, vz, q)
 
         y0 = np.array([100, 0, 0])
         y = fsolve(func, y0)
         return y  # vh, vz, tangage
 
+    def trim_turn(self, target):
+        v, omega = target
+        vel = np.array([v, 0, 0])
+        rot = np.array([0, 0, omega])
+        v_dot = hat(rot)@vel
+        print(v_dot)
+        
+        x = np.zeros(13)
+        x[7:10] = vel
+
+        def func(y):
+            dx1, dx2, de1, de2, theta, phi = y
+            x[3:7] = eul2quat([phi, theta, 0])
+            x[10:13] = quatrot(x[3:7], rot)
+            u = np.array([dx1, dx2, de1, de2])
+            dq_dt = self.dyn(x, u, np.zeros(3)) 
+            dv = dq_dt[7:10] - v_dot
+            dr = dq_dt[10:13] 
+            return np.concatenate([dv, dr])
+
+        y0 = np.array([100, 100, 0, 0, 0, 0])
+        y = fsolve(func, y0)
+        return y
+
     def step(self, x, u, w, dt):
         func = lambda t, s: self.dyn(s, u, w)
         sol = solve_ivp(func, (0, dt), x, method='RK45', max_step=0.01)
diff --git a/mavion/rotation.py b/mavion/rotation.py
index 0e12a39b0e68caf78ce6e096a9bf1a81f933f6f8..3abefb3b010dc216f787d43652bd4ff57db694f9 100644
--- a/mavion/rotation.py
+++ b/mavion/rotation.py
@@ -1,6 +1,7 @@
 import numpy as np
+from scipy.linalg import expm, logm
 
-deg2rad = np.pi/180
+deg2rad = np.pi / 180
 rad2deg = 1 / deg2rad
 
 def hat(x):
@@ -9,68 +10,83 @@ def hat(x):
 def inv_hat(m):
     return np.array([m[2, 1], m[0, 2], m[1, 0]])
 
+
 # (a, n): a = angle, n = vecteur unitaire (axe de rotation)
+
 def quat2axang(q):
-    a = 2 * np.arccos(q[0])
-    n = q[1:4] / np.sqrt(1 - q[0] * q[0])
-    return a, n
+    q = q / sum(q*q)
+    mu = 2 * np.arccos(min(1, q[0]))
+    if (q[0] >= 1) :
+        n = np.zeros(3)
+    else :
+        n = q[1:4] / np.sqrt(1 - q[0]*q[0])
+    return (mu, n)
 
 def dcm2axang(R):
     t = np.trace(R)
-    n = 0.5 * inv_hat(R - R.T)
-    r = np.linalg.norm(n)
-    a = np.arctan2(r, (t - 1) / 2)
-    return a, n / r
+    mu = np.arccos((t - 1) / 2)
+    n = 0.5 * inv_hat(R.T - R) / np.sin(mu)
+    return (mu, n)
 
-# Quaternions
-def quatmat(p):
-    m = np.array(
-        [
-            [p[0], -p[1], -p[2], -p[3]],
-            [p[1],  p[0], -p[3],  p[2]], 
-            [p[2],  p[3],  p[0], -p[1]], 
-            [p[3], -p[2],  p[1],  p[0]]
-        ]
-    )
-    return m
 
-def quatmul(p, q):
-    return quatmat(p)@q
+def axangrot(ax, u):            # left hand rotation du vecteur u d'un angle mu selon l'axe n
+    mu, n = ax
+    v = (1 - np.cos(mu)) * n * np.dot(n, u) + u * np.cos(mu) - np.cross(n, u) * np.sin(mu)
+    return v
 
-def quatnorm(q): 
-    return np.dot(q, q)
 
-def quatconj(q):
-    return q * np.array([1, -1, -1, -1])
+# Quaternions
 
-def quatinv(q):
-    return quatconj(q) / quatnorm(q)
+def axang2quat(ax):
+    mu, n = ax
+    return np.concatenate([[np.cos(mu/2)], n * np.sin(mu/2)])
+    
+def eul2quat(a):
+    qx = np.array([np.cos(a[0]/2), np.sin(a[0]/2), 0, 0])       # roll angle : phi
+    qy = np.array([np.cos(a[1]/2), 0, np.sin(a[1]/2), 0])       # pitch angle : theta
+    qz = np.array([np.cos(a[2]/2), 0, 0, np.sin(a[2]/2)])       # yaw angle : psi
+    return quatmul(qz, quatmul(qy, qx))
 
 def vect2quat(u):
     return np.concatenate([[0], u])
 
+def quatmul(p, q):
+    m = np.array([[p[0], -p[1], -p[2], -p[3]],
+                  [p[1],  p[0], -p[3],  p[2]],
+                  [p[2],  p[3],  p[0], -p[1]], 
+                  [p[3], -p[2],  p[1],  p[0]]])
+    return m@q
+
+def quatinv(q):
+    return np.concatenate([[q[0]], -q[1:4]]) / sum(q*q)
+
 def quatrot(q, u):
-    v = quatmul(quatinv(q), quatmul(vect2quat(u), q))
+    v = quatmul(quatmul(quatinv(q), vect2quat(u)), q)
     return v[1:]
 
-def axang2quat(a, n):
-    return np.concatenate([[np.cos(a / 2)], n * np.sin(a / 2)])
-    
-def eul2quat(a):
-    qr = np.array([np.cos(a[0]/2), np.sin(a[0]/2), 0, 0])
-    qp = np.array([np.cos(a[1]/2), 0, np.sin(a[1]/2), 0])
-    qy = np.array([np.cos(a[2]/2), 0, 0, np.sin(a[2]/2)])
-    return quatmul(qy, quatmul(qp, qr))
+def quatdist(q1, q2):
+    return 2 * np.arccos(min(1,abs(sum(q1*q2))))                 # donne une valeur d'angle entre 0 et PI
+
+def quatdist2(q1, q2):
+    return 1 - abs(sum(q1*q2))                                   # donne une valeur d'angle entre 0 et 1
+
+def quaterr(q1, q2):
+    mu, n = quat2axang(quatmul(quatinv(q2), q1))
+    return mu*n
+
 
 # Matrices de Rotation (DCM)
-def axang2dcm(a, n):
-    dcm = (1 - np.cos(a)) * np.outer(n, n) + np.cos(a) * np.identity(3) - np.sin(a) * hat(n)
+
+def axang2dcm(ax):
+    mu, n = ax
+    dcm = (1 - np.cos(mu)) * np.outer(n, n) + np.cos(mu) * np.identity(3) - np.sin(mu) * hat(n)
     return dcm
 
 def quat2dcm(q):
+    q = q / quatnorm(q)
     q0 = q[0]
     w = q[1:4]
-    dcm = (2 * np.outer(w, w) + (q0**2 - w @ w) * np.identity(3) - 2 * q0 * hat(w)) / quatnorm(q)
+    dcm = (2 * np.outer(w, w) + (q0**2 - w @ w) * np.identity(3) - 2 * q0 * hat(w)) 
     return dcm
 
 def eul2dcm(a):
@@ -80,10 +96,37 @@ def eul2dcm(a):
     return Rx @ Ry @ Rz
 
 
+def dcmerr(R1, R2):
+    return inv_hat(logm(R2@R1.T))
+
+def dcmdist(R1, R2):
+    return np.linalg.norm(dcmerr(R1, R2))               # donne une valeur d'angle entre 0 et PI
+
+
+def dcmerr2(R, Rd):
+    return 0.5 * inv_hat(Rd@R.T - R@Rd.T)
+
+def dcmdist2(R, Rd):
+    return np.linalg.norm(np.identity(3) - Rd@R.T)     # donne une valeur ente 0 et 2V2
+
+def dcmdist4(R, Rd):
+    return  0.5 * np.trace(np.identity(3) - Rd@R.T)
+
+
+def dcmdist3(R, Rd):
+    dist = 2 - np.sqrt(1 + np.trace(Rd@R.T))
+    return dist
+
+def dcmerr3(R, Rd):
+    err = inv_hat(Rd@R.T - R@Rd.T) / np.sqrt(1 + np.trace(Rd@R.T))
+    return err
+
+
 # Angles d'Euler (phi, theta, psi) selon axes (x, y, z) : z en premier
+
 def quat2eul(q):
     phi = np.arctan2(2 * (q[0] * q[1] + q[2] * q[3]), q[0]**2 - q[1]**2 - q[2]**2 + q[3]**2)
-    theta = -np.arcsin(2 * (q[1] * q[3] - q[0] * q[2]))
+    theta = -np.arcsin(min(1, 2 * (q[1] * q[3] - q[0] * q[2])))
     psi = np.arctan2(2 * (q[0] * q[3] + q[1] * q[2]), q[0]**2 + q[1]**2 - q[2]**2 - q[3]**2)
     return np.array([phi, theta, psi])
     
@@ -92,3 +135,10 @@ def dcm2eul(R):
     theta = -np.arcsin(R[0, 2])
     psi = np.arctan2(R[0, 1], R[0, 0])
     return np.array([phi, theta, psi])
+
+
+def euldist(e1, e2):                                    # donne une valeur d'angle entre 0 et PI
+    diff = e1 - e2
+    d = np.fmin(np.abs(diff), 2*np.pi - np.abs(diff))
+    r = np.linalg.norm(d) / np.sqrt(3)
+    return r
diff --git a/mavion/sac_mavion_1.zip b/mavion/sac_mavion_1.zip
index 8b99de1c21b5e3bfd6a57d15309a1b32651317ee..4d25e94e558f54e45f722480de5d474d8983513c 100644
Binary files a/mavion/sac_mavion_1.zip and b/mavion/sac_mavion_1.zip differ
diff --git a/mavion/sac_mavion_2.zip b/mavion/sac_mavion_2.zip
new file mode 100644
index 0000000000000000000000000000000000000000..fa3aa447a44d1f0f7f3a5d2d041cb1c769016369
Binary files /dev/null and b/mavion/sac_mavion_2.zip differ
diff --git a/mavion/train.py b/mavion/train.py
index 6afe6465838757d5069d5240a5ea17c9b300bd4d..a2a72cf5c5c76728bb19f195c62fce3b6517641a 100644
--- a/mavion/train.py
+++ b/mavion/train.py
@@ -7,7 +7,7 @@ from rotation import *
 if __name__ == "__main__":
 
     pos_target = np.array([0, 0, -20])
-    eul_target = np.array([0, 90, 45])*deg2rad
+    eul_target = np.array([0, 90, 0])*deg2rad
     quat_target = eul2quat(eul_target)
     vel_target = np.zeros(3)
     rot_target = np.zeros(3)
@@ -21,4 +21,4 @@ if __name__ == "__main__":
 
     model = SAC("MlpPolicy", env, verbose=1)
     model.learn(total_timesteps=20000, log_interval=10)
-    model.save("sac_mavion_1")
+    model.save("sac_mavion_2")
diff --git a/mavion/trim_turn.py b/mavion/trim_turn.py
new file mode 100644
index 0000000000000000000000000000000000000000..5def2e0d861f495ab5079fe185b780835f00bbb3
--- /dev/null
+++ b/mavion/trim_turn.py
@@ -0,0 +1,33 @@
+import numpy as np
+import matplotlib.pyplot as plt
+from mavion_model import Mavion
+
+rad2deg = 180/np.pi
+
+
+if __name__ == "__main__":
+
+    mavion = Mavion()
+
+    vit = np.arange(0, 30, 1)
+    rot = np.arange(0, 1, 0.1)
+
+    for v in vit:
+        dx, de, theta = mavion.trim([v, 0])
+        theta = (theta + np.pi) % (2*np.pi) - np.pi
+        print(dx, de, theta*rad2deg)
+        print("------------------------------------")
+
+        for om in rot :
+            phi = np.arctan(v*om/9.81)
+            print(phi*rad2deg)
+
+            dx1, dx2, de1, de2, theta, phi = mavion.trim_turn([v, om])
+            print(dx1, dx2, de1, de2)
+            theta = (theta + np.pi) % (2*np.pi) - np.pi
+            phi = (phi + np.pi/2) % (np.pi) - np.pi/2
+            print(theta*rad2deg, phi*rad2deg)
+
+
+
+        
\ No newline at end of file
diff --git a/rotations/__pycache__/rotation.cpython-311.pyc b/rotations/__pycache__/rotation.cpython-311.pyc
index c4dc00b1a064c30b5a116aa78f7270ac025d0d92..2090f23909c568355dc6146ec87126ac0c5a4398 100644
Binary files a/rotations/__pycache__/rotation.cpython-311.pyc and b/rotations/__pycache__/rotation.cpython-311.pyc differ
diff --git a/rotations/main.py b/rotations/main.py
deleted file mode 100644
index 042abd819c0d0025dce31a4e10d99f18845420fe..0000000000000000000000000000000000000000
--- a/rotations/main.py
+++ /dev/null
@@ -1,14 +0,0 @@
-import numpy as np
-from rotation import *
-
-if __name__ == "__main__":
-
-    a1 = np.pi/4
-    n1 = np.array([1, 0, 0])
-    rot1 = a1 * n1
-    print(rot1)
-    q1 = axang2quat(rot1)
-    print(q1)
-    
-    teta2 = np.pi/3
-
diff --git a/rotations/quaternion.ipynb b/rotations/quaternion.ipynb
index 8376d154a25f3ecd54adcc392c8dbd6c42eeeee6..e507316de09ea0ace61fac55cbad1b41a53d6670 100644
--- a/rotations/quaternion.ipynb
+++ b/rotations/quaternion.ipynb
@@ -2,7 +2,7 @@
  "cells": [
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -12,70 +12,59 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
-   "metadata": {},
-   "outputs": [],
-   "source": [
-    "s1 = np.array()"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "[0.78539816 0.         0.        ]\n",
-      "[0.92387953 0.38268343 0.         0.        ] [0.92387953 0.38268343 0.         0.        ]\n"
+      "49.032470775389854\n",
+      "[ 18.95712447 -44.53259522   7.85229806]\n",
+      "49.03247077538984\n",
+      "[ 18.95712447 -44.53259522   7.85229806]\n"
      ]
     }
    ],
    "source": [
-    "a1 = np.pi/4\n",
-    "n1 = np.array([1, 0, 0])\n",
-    "rot1 = a1 * n1\n",
-    "print(rot1)\n",
-    "q1 = axang2quat(rot1)\n",
-    "R1 = axang2dcm(rot1)\n",
-    "q1b = eul2quat(dcm2eul(R1))\n",
-    "print(q1, q1b)\n"
+    "eul_target = [0, 90, 180]\n",
+    "eul = [20, 45, 180]\n",
+    "\n",
+    "ang_target = np.array(eul_target) * deg2rad \n",
+    "ang = np.array(eul) * deg2rad \n",
+    "\n",
+    "quat_target = eul2quat(ang_target)\n",
+    "quat = eul2quat(ang)\n",
+    "print(quatdist(quat, quat_target) * rad2deg)\n",
+    "print(quaterr(quat, quat_target) * rad2deg)\n",
+    "\n",
+    "R_target = eul2dcm(ang_target)\n",
+    "R = eul2dcm(ang)\n",
+    "print(dcmdist(R, R_target) * rad2deg)\n",
+    "print(dcmerr(R, R_target) * rad2deg)\n",
+    "\n"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 9,
+   "execution_count": 7,
    "metadata": {},
    "outputs": [
     {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "[0.         1.04719755 0.        ]\n",
-      "[0.8660254 0.        0.5       0.       ] [0.8660254 0.        0.5       0.       ]\n",
-      "0.19989685480873443 0.6433291804340877 [ 0.80010315 -0.33141357  0.46193977 -0.19134172]\n"
-     ]
+     "data": {
+      "text/plain": [
+       "(5, 5, 5)"
+      ]
+     },
+     "execution_count": 7,
+     "metadata": {},
+     "output_type": "execute_result"
     }
    ],
    "source": [
+    "u = np.array([0,1,2])\n",
     "\n",
-    "a2 = np.pi/3\n",
-    "n2 = np.array([0, 1, 0])\n",
-    "rot2 = a2 * n2\n",
-    "print(rot2)\n",
-    "q2 = axang2quat(rot2)\n",
-    "R2 = axang2dcm(rot2)\n",
-    "q2b = eul2quat(dcm2eul(R2))\n",
-    "print(q2, q2b)\n",
-    "\n",
-    "\n",
-    "d1 = 1 - abs(sum(q1*q2))\n",
-    "errq = quatmul(quatinv(q1),q2)\n",
-    "d2 = np.arccos(errq[0])\n",
-    "epsq = errq[1:4]\n",
-    "print(d1, d2, errq)\n"
+    "u@u, sum(u*u), np.inner(u,u)\n"
    ]
   }
  ],
diff --git a/rotations/rotation.py b/rotations/rotation.py
index 0e12a39b0e68caf78ce6e096a9bf1a81f933f6f8..e1975ce35b9a490177956bacc71a42c282756cf1 100644
--- a/rotations/rotation.py
+++ b/rotations/rotation.py
@@ -1,4 +1,5 @@
 import numpy as np
+from scipy.linalg import expm, logm
 
 deg2rad = np.pi/180
 rad2deg = 1 / deg2rad
@@ -9,20 +10,47 @@ def hat(x):
 def inv_hat(m):
     return np.array([m[2, 1], m[0, 2], m[1, 0]])
 
+
 # (a, n): a = angle, n = vecteur unitaire (axe de rotation)
+
 def quat2axang(q):
-    a = 2 * np.arccos(q[0])
-    n = q[1:4] / np.sqrt(1 - q[0] * q[0])
-    return a, n
+    q = q / sum(q*q)
+    mu = 2 * np.arccos(min(1, q[0]))
+    if (q[0] >= 1) :
+        n = np.zeros(3)
+    else :
+        n = q[1:4] / np.sqrt(1 - q[0]*q[0])
+    return (mu, n)
 
 def dcm2axang(R):
     t = np.trace(R)
-    n = 0.5 * inv_hat(R - R.T)
-    r = np.linalg.norm(n)
-    a = np.arctan2(r, (t - 1) / 2)
-    return a, n / r
+    mu = np.arccos((t - 1) / 2)
+    n = 0.5 * inv_hat(R.T - R) / np.sin(mu)
+    return (mu, n)
+
+
+def axangrot(ax, u):            # left hand rotation du vecteur u d'un angle mu selon l'axe n
+    mu, n = ax
+    v = (1 - np.cos(mu)) * n * np.dot(n, u) + u * np.cos(mu) - np.cross(n, u) * np.sin(mu)
+    return v
+
 
 # Quaternions
+
+def axang2quat(ax):
+    mu, n = ax
+    return np.concatenate([[np.cos(mu / 2)], n * np.sin(mu / 2)])
+    
+def eul2quat(a):
+    qx = np.array([np.cos(a[0]/2), np.sin(a[0]/2), 0, 0])
+    qy = np.array([np.cos(a[1]/2), 0, np.sin(a[1]/2), 0])
+    qz = np.array([np.cos(a[2]/2), 0, 0, np.sin(a[2]/2)])
+    return quatmul(qz, quatmul(qy, qx))
+
+def vect2quat(u):
+    return np.concatenate([[0], u])
+
+
 def quatmat(p):
     m = np.array(
         [
@@ -37,40 +65,36 @@ def quatmat(p):
 def quatmul(p, q):
     return quatmat(p)@q
 
-def quatnorm(q): 
-    return np.dot(q, q)
-
-def quatconj(q):
-    return q * np.array([1, -1, -1, -1])
-
 def quatinv(q):
-    return quatconj(q) / quatnorm(q)
-
-def vect2quat(u):
-    return np.concatenate([[0], u])
+    return np.concatenate([[q[0]], -q[1:4]]) / sum(q*q)
 
 def quatrot(q, u):
-    v = quatmul(quatinv(q), quatmul(vect2quat(u), q))
+    v = quatmul(quatmul(quatinv(q), vect2quat(u)), q)
     return v[1:]
 
-def axang2quat(a, n):
-    return np.concatenate([[np.cos(a / 2)], n * np.sin(a / 2)])
-    
-def eul2quat(a):
-    qr = np.array([np.cos(a[0]/2), np.sin(a[0]/2), 0, 0])
-    qp = np.array([np.cos(a[1]/2), 0, np.sin(a[1]/2), 0])
-    qy = np.array([np.cos(a[2]/2), 0, 0, np.sin(a[2]/2)])
-    return quatmul(qy, quatmul(qp, qr))
+def quatdist(q1, q2):
+    return 2 * np.arccos(min(1,abs(sum(q1*q2))))                 # donne une valeur d'angle entre 0 et PI
+
+def quatdist2(q1, q2):
+    return 1 - abs(sum(q1*q2))                                   # donne une valeur d'angle entre 0 et 1
+
+def quaterr(q1, q2):
+    mu, n = quat2axang(quatmul(quatinv(q2), q1))
+    return mu*n
+
 
 # Matrices de Rotation (DCM)
-def axang2dcm(a, n):
-    dcm = (1 - np.cos(a)) * np.outer(n, n) + np.cos(a) * np.identity(3) - np.sin(a) * hat(n)
+
+def axang2dcm(ax):
+    mu, n = ax
+    dcm = (1 - np.cos(mu)) * np.outer(n, n) + np.cos(mu) * np.identity(3) - np.sin(mu) * hat(n)
     return dcm
 
 def quat2dcm(q):
+    q = q / quatnorm(q)
     q0 = q[0]
     w = q[1:4]
-    dcm = (2 * np.outer(w, w) + (q0**2 - w @ w) * np.identity(3) - 2 * q0 * hat(w)) / quatnorm(q)
+    dcm = (2 * np.outer(w, w) + (q0**2 - w @ w) * np.identity(3) - 2 * q0 * hat(w)) 
     return dcm
 
 def eul2dcm(a):
@@ -80,7 +104,34 @@ def eul2dcm(a):
     return Rx @ Ry @ Rz
 
 
+def dcmerr(R1, R2):
+    return inv_hat(logm(R2@R1.T))
+
+def dcmdist(R1, R2):
+    return np.linalg.norm(dcmerr(R1, R2))               # donne une valeur d'angle entre 0 et PI
+
+
+def dcmerr2(R, Rd):
+    return 0.5 * inv_hat(Rd@R.T - R@Rd.T)
+
+def dcmdist2(R, Rd):
+    return np.linalg.norm(np.identity(3) - Rd@R.T)     # donne une valeur ente 0 et 2V2
+
+def dcmdist4(R, Rd):
+    return  0.5 * np.trace(np.identity(3) - Rd@R.T)
+
+
+def dcmdist3(R, Rd):
+    dist = 2 - np.sqrt(1 + np.trace(Rd@R.T))
+    return dist
+
+def dcmerr3(R, Rd):
+    err = inv_hat(Rd@R.T - R@Rd.T) / np.sqrt(1 + np.trace(Rd@R.T))
+    return err
+
+
 # Angles d'Euler (phi, theta, psi) selon axes (x, y, z) : z en premier
+
 def quat2eul(q):
     phi = np.arctan2(2 * (q[0] * q[1] + q[2] * q[3]), q[0]**2 - q[1]**2 - q[2]**2 + q[3]**2)
     theta = -np.arcsin(2 * (q[1] * q[3] - q[0] * q[2]))
@@ -92,3 +143,10 @@ def dcm2eul(R):
     theta = -np.arcsin(R[0, 2])
     psi = np.arctan2(R[0, 1], R[0, 0])
     return np.array([phi, theta, psi])
+
+
+def euldist(e1, e2):                                    # donne une valeur d'angle entre 0 et PI
+    diff = e1 - e2
+    d = np.fmin(np.abs(diff), 2*np.pi - np.abs(diff))
+    r = np.linalg.norm(d) / np.sqrt(3)
+    return r