diff --git a/docs/nyxspace/tutorials/index.md b/docs/nyxspace/tutorials/index.md
new file mode 100644
index 0000000..d68b919
--- /dev/null
+++ b/docs/nyxspace/tutorials/index.md
@@ -0,0 +1,9 @@
+# Nyx Tutorials
+
+Welcome to the Nyx tutorials section! These guides provide practical, step-by-step instructions on how to use Nyx Space for various astrodynamics and orbit determination tasks in Python.
+
+## Tutorials
+
+*   [Mission Design](mission_design.md): Learn how to propagate orbits with perturbations and execute simple Monte Carlo simulations.
+*   [Orbit Determination](orbit_determination.md): Understand how to execute an extended Kalman filter (EKF) and smoother with tracking data.
+*   [Spacecraft Definition](spacecraft.md): Explore the basic definitions of spacecraft, including properties like mass, drag, solar radiation pressure (SRP), and defining dispersed spacecraft for Monte Carlo simulations.
diff --git a/docs/nyxspace/tutorials/mission_design.md b/docs/nyxspace/tutorials/mission_design.md
new file mode 100644
index 0000000..e4c6a72
--- /dev/null
+++ b/docs/nyxspace/tutorials/mission_design.md
@@ -0,0 +1,203 @@
+# Mission Design
+
+This tutorial demonstrates how to configure propagators, handle perturbations like atmospheric drag and solar radiation pressure (SRP), use spherical harmonics, and perform simple Monte Carlo propagations in Nyx.
+
+## Propagate with Perturbations
+
+Here is a guide on how to propagate a spacecraft's orbit over time while accounting for Solar Radiation Pressure (SRP) and atmospheric drag. Note that this demonstrates simple propagation segments, not the more complex sequencing available in Nyx Premium.
+
+```python
+import logging
+from nyx_space import DragData, ExportCfg, Mass, Spacecraft, SRPData
+from nyx_space.anise import MetaAlmanac
+from nyx_space.anise.analysis import Condition, Event, OrbitalElement, ScalarExpr
+from nyx_space.anise.astro import Orbit
+from nyx_space.anise.constants import CelestialObjects, Frames
+from nyx_space.mission_design import (
+    AccelModels,
+    AtmDensity,
+    Drag,
+    Dynamics,
+    ForceModels,
+    GravityFieldConfig,
+    IntegratorMethod,
+    IntegratorOptions,
+    PointMasses,
+    Propagator,
+    SolarPressure,
+)
+from nyx_space.monte_carlo import MvnSpacecraft, StateDispersion, StateParameter
+from nyx_space.time import Duration, Epoch, Unit
+
+# Step 1: Define Integrator Options
+# We default to a variable step integrator. This ensures numerical accuracy
+# without wasting CPU cycles on regions of the orbit where dynamics change slowly.
+opts = IntegratorOptions()
+
+# Step 2: Define the Environment
+# Define which celestial bodies exert a point-mass gravitational pull.
+accel_models = AccelModels(
+    point_masses=PointMasses(
+        celestial_objects=[
+            CelestialObjects.EARTH,
+            CelestialObjects.MOON,
+            CelestialObjects.SUN,
+        ]
+    )
+)
+
+# Step 3: Configure Non-Gravitational Force Models
+almanac = MetaAlmanac.latest()
+
+# Define Atmospheric Drag.
+drag = Drag(
+    AtmDensity.earth_exponential(),
+    almanac.frame_info(Frames.IAU_EARTH_FRAME),
+    estimate=False,
+)
+
+# Define Solar Radiation Pressure (SRP).
+# We configure this to account for eclipses cast by the Earth and the Moon.
+srp = SolarPressure(
+    [Frames.EARTH_J2000, Frames.MOON_J2000], almanac, estimate=False
+)
+force_models = ForceModels(drag=drag, srp=srp)
+
+# Step 4: Assemble the Dynamics
+# The dynamics aggregate the gravitational and non-gravitational models.
+dynamics = Dynamics(accel_models, force_models)
+
+# Initialize the propagator with the defined dynamics and the Runge-Kutta 8(9) integrator.
+# The Almanac provides the necessary ephemerides for the celestial bodies and frame transformations.
+propagator = Propagator(dynamics, almanac, IntegratorMethod.RungeKutta89, opts)
+
+# Step 5: Define the Initial Spacecraft State
+eme2k = almanac.frame_info(Frames.EME2000)
+orbit = Orbit.from_keplerian(
+    sma_km=6800.0,
+    ecc=1e-4,
+    inc_deg=45.0,
+    raan_deg=60.0,
+    aop_deg=75.0,
+    ta_deg=90.0,
+    epoch=Epoch("2030-12-29 01:02:03 TDB"),
+    frame=eme2k,
+)
+
+# Define the physical characteristics of the spacecraft necessary to compute drag and SRP.
+my_sc = Spacecraft(
+    orbit,
+    Mass(dry_mass_kg=123.0),
+    SRPData(area_m2=10.0, coeff_reflectivity=1.2),
+    DragData(area_m2=10.0, coeff_drag=2.0),
+)
+
+# Step 6: Execute Propagations
+# Scenario A: Propagate until a specific temporal epoch.
+target_epoch = Epoch("2030-12-30 01:02:03 UTC")
+result_epoch = propagator.until_epoch(my_sc, target_epoch, trajectory=True)
+
+# The trajectory may be converted to an ANISE Ephemeris, e.g. for serialization to a BSP/OEM file.
+ephem = result_epoch.trajectory.to_ephemeris("MySpacecraftTraj", ExportCfg())
+
+# Scenario B: Propagate until a specific orbital event (apoapsis).
+# This demonstrates the root-finding capabilities of Nyx to stop exactly at an event.
+result_event = propagator.until_event(
+    my_sc, Event.apoapsis(), max_duration=Duration("1 day")
+)
+```
+
+## Configure Spherical Harmonics
+
+This example configures a high-fidelity spherical harmonic gravity field model for precise near-Earth propagation.
+
+```python
+# Assuming 'almanac' is loaded
+eme2k = almanac.frame_info(Frames.EME2000)
+
+# Define a low-Earth orbit using Cartesian state vectors
+orbit = Orbit(
+    5442.1625926801835,
+    -4068.9498468206248,
+    -13.456851447751518,
+    2.8581975428173836,
+    3.8097859312745794,
+    6.002126693122689,
+    Epoch("2025-08-25 11:55:44 UTC"),
+    eme2k,
+)
+spacecraft = Spacecraft(orbit)
+
+# Step 1: Define the Gravity Field Configuration
+# We apply the EGM2008 gravity model (degree 10, order 10).
+# The frame must be Earth-fixed (e.g., ITRF93) for the field to rotate with the planet.
+accel_models = AccelModels(
+    point_masses=PointMasses(
+        celestial_objects=[CelestialObjects.MOON, CelestialObjects.SUN]
+    ),
+    gravity_field=GravityFieldConfig(
+        degree=10,
+        order=10,
+        filepath="../data/01_planetary/EGM2008_to2190_TideFree.gz",
+        frame=Frames.EARTH_ITRF93.to_frameuid(),
+    ),
+)
+
+# Step 2: Propagate
+# For high-precision gravity fields, Dormand-Prince 7-8 is a robust choice.
+dynamics = Dynamics(accel_models)
+propagator = Propagator(dynamics, almanac, IntegratorMethod.DormandPrince78)
+
+final_state = propagator.for_duration(spacecraft, Unit.Day * 1)
+```
+
+## Execute Simple Monte Carlo
+
+Generate a multi-variate dispersion of initial orbital states and propagate them in parallel to analyze trajectory divergence.
+
+```python
+import polars as pl
+
+# Define the multivariate normal dispersion
+disp = [
+    StateDispersion.zero_mean(
+        StateParameter.Element(OrbitalElement.SemiMajorAxis), 15.0
+    ),
+    StateDispersion.zero_mean(
+        StateParameter.Element(OrbitalElement.Eccentricity), 1e-6
+    ),
+]
+
+# Generate dispersed variants based on the distributions
+mvn = MvnSpacecraft(spacecraft, disp)
+dispersed_spacecraft = mvn.sample(100, seed=123)
+
+# Configure the propagator
+accel_models = AccelModels(
+    point_masses=PointMasses(
+        celestial_objects=[CelestialObjects.EARTH, CelestialObjects.MOON]
+    ),
+)
+srp = SolarPressure([Frames.EARTH_J2000], almanac, estimate=False)
+dynamics = Dynamics(accel_models, force_models=ForceModels(srp))
+propagator = Propagator(dynamics, almanac, IntegratorMethod.RungeKutta89)
+
+# Execute the single segment Monte Carlo
+# Propagate each spacecraft until it hits its 25th occurrence of Local Solar Time equaling 6.0 hours.
+results = propagator.many_until_event(
+    dispersed_spacecraft,
+    Event(ScalarExpr.LocalSolarTime(), Condition.Equals(6.0), Duration("1 ms")),
+    trajectory=False,
+    trigger=25,
+    max_duration=Duration("1 day"),
+)
+
+# Analyze Results
+df_data = {"Epoch (UTC)": [], "LTAN (deg)": []}
+for rslt in results:
+    df_data["Epoch (UTC)"] += [rslt.state.orbit.epoch.to_datetime()]
+    df_data["LTAN (deg)"] += [rslt.state.orbit.ltan_deg()]
+
+df = pl.DataFrame(df_data)
+print(df.describe())
+```
diff --git a/docs/nyxspace/tutorials/orbit_determination.md b/docs/nyxspace/tutorials/orbit_determination.md
new file mode 100644
index 0000000..82179ca
--- /dev/null
+++ b/docs/nyxspace/tutorials/orbit_determination.md
@@ -0,0 +1,158 @@
+# Orbit Determination
+
+This tutorial explains how to run tracking data through a scalar orbit determination filter to estimate a spacecraft's position, velocity, and coefficient of reflectivity.
+
+## Executing an Orbit Determination Filter
+
+```python
+from nyx_space import ExportCfg, Spacecraft
+from nyx_space.anise import MetaAlmanac
+from nyx_space.anise.analysis import OrbitalElement
+from nyx_space.anise.astro import Orbit
+from nyx_space.anise.constants import CelestialObjects, Frames
+from nyx_space.mission_design import (
+    AccelModels,
+    Dynamics,
+    GravityFieldConfig,
+    PointMasses,
+    Propagator,
+)
+from nyx_space.monte_carlo import StateDispersion, StateParameter
+from nyx_space.orbit_determination import (
+    GroundStation,
+    GroundTrackingArcSim,
+    Handoff,
+    KalmanVariant,
+    LocalFrame,
+    Location,
+    MeasurementType,
+    ProcessNoise,
+    Scheduler,
+    SigmaRejection,
+    SpacecraftEstimate,
+    SpacecraftODProcess,
+    StochasticNoise,
+    TrkConfig,
+)
+from nyx_space.time import Epoch, Unit
+
+almanac = MetaAlmanac.latest()
+eme2k = almanac.frame_info(Frames.EME2000)
+
+# Step 1: Build a reference trajectory
+orbit = Orbit(
+    5442.1625926801835,
+    -4068.9498468206248,
+    -13.456851447751518,
+    2.8581975428173836,
+    3.8097859312745794,
+    6.002126693122689,
+    Epoch("2025-08-25 11:55:44 UTC"),
+    eme2k,
+)
+spacecraft = Spacecraft(orbit)
+
+# Step 2: Disperse this spacecraft state to create an initial filter error
+disp = [
+    StateDispersion.zero_mean(
+        StateParameter.Element(OrbitalElement.SemiMajorAxis), 1.0
+    ),
+    StateDispersion.zero_mean(
+        StateParameter.Element(OrbitalElement.Eccentricity), 1e-6
+    ),
+]
+
+# Builds a zero mean estimate from these dispersions
+estimate = SpacecraftEstimate.from_dispersions(
+    nominal_state=spacecraft, dispersions=disp, seed=123
+)
+
+# Propagate to generate the ground-truth trajectory.
+accel_models = AccelModels(
+    point_masses=PointMasses(
+        celestial_objects=[CelestialObjects.MOON, CelestialObjects.SUN]
+    ),
+    gravity_field=GravityFieldConfig(
+        degree=10,
+        order=10,
+        filepath="../data/01_planetary/EGM2008_to2190_TideFree.gz",
+        frame=Frames.IAU_EARTH_FRAME.to_frameuid(),
+    ),
+)
+dynamics = Dynamics(accel_models)
+propagator = Propagator(dynamics, almanac)
+traj = propagator.for_duration(spacecraft, Unit.Day * 1, trajectory=True).trajectory
+
+# Step 3: Configure Stochastic Measurement Noise, generate tracking data.
+stochastic_noises = {
+    MeasurementType.Range: StochasticNoise(name="Range"),
+    MeasurementType.Doppler: StochasticNoise(name="Doppler"),
+}
+
+# Step 4: Build the ground station network
+gs0 = GroundStation(
+    name="Paris, FR",
+    location=Location(
+        latitude_deg=48.8566,
+        longitude_deg=2.3522,
+        height_km=0.4,
+        frame=Frames.IAU_EARTH_FRAME.to_frameuid(),
+        terrain_mask=[],
+        terrain_mask_ignored=True,
+    ),
+    stochastic_noises=stochastic_noises,
+)
+
+gs1 = GroundStation(
+    "Denver, CO",
+    Location(
+        39.7420, -104.9915, 1.8, Frames.IAU_EARTH_FRAME.to_frameuid(), [], True
+    ),
+    stochastic_noises,
+)
+
+# Step 5: Define Tracking Schedules
+configs = {
+    "Paris, FR": TrkConfig(Scheduler(Handoff.Greedy)),
+    "Denver, CO": TrkConfig(Scheduler(Handoff.Greedy)),
+}
+
+network = {"Paris, FR": gs0, "Denver, CO": gs1}
+trk_sim = GroundTrackingArcSim(network, traj, configs)
+trk_sim.build_schedule(almanac)
+
+# Step 6: Generate synthetic measurements
+trk_arc = trk_sim.generate_measurements(almanac)
+
+# Step 7: Run the orbit determination filter
+od_proc_deviation = SpacecraftODProcess(
+    propagator, KalmanVariant.DeviationTracking, network
+)
+od_dev_sol = od_proc_deviation.process_arc(estimate, trk_arc)
+
+# Export the whole orbit determination solution into a single Parquet file.
+od_dev_sol.to_parquet("od_dev.pq", ExportCfg(False))
+
+# Step 8: Running the smoother
+smoothed = od_dev_sol.smooth(almanac)
+
+# Reference update algorithm setup
+process_noise = ProcessNoise.from_velocity_m_s(
+    vx_m_s=1e-6,
+    vy_m_s=1e-6,
+    vz_m_s=1e-6,
+    noise_duration=Unit.Second * 1,
+    disable_time=Unit.Hour * 2,
+    local_frame=LocalFrame.Inertial,
+)
+od_proc = SpacecraftODProcess(
+    propagator, KalmanVariant.ReferenceUpdate, network, process_noise=process_noise
+)
+od_sol = od_proc.process_arc(estimate, trk_arc)
+od_sol.to_parquet("od_ref_update.pq", ExportCfg(False))
+
+# Export definitive ephemeris to OEM
+definitive_ephem = od_sol.to_ephemeris("Test OD Spacecraft")
+oem_filepath = "definitive_ephem.oem"
+definitive_ephem.write_ccsds_oem(oem_filepath)
+```
diff --git a/docs/nyxspace/tutorials/spacecraft.md b/docs/nyxspace/tutorials/spacecraft.md
new file mode 100644
index 0000000..57306a1
--- /dev/null
+++ b/docs/nyxspace/tutorials/spacecraft.md
@@ -0,0 +1,58 @@
+# Spacecraft Definition
+
+This tutorial explores the basic definitions of spacecraft, including properties like mass, drag, solar radiation pressure (SRP), and defining dispersed spacecraft for Monte Carlo simulations.
+
+## Defining a Spacecraft
+
+```python
+from nyx_space import DragData, Mass, Spacecraft, SRPData
+from nyx_space.anise import MetaAlmanac
+from nyx_space.anise.analysis import OrbitalElement
+from nyx_space.anise.astro import Orbit
+from nyx_space.anise.constants import Frames
+from nyx_space.anise.time import Epoch
+from nyx_space.monte_carlo import MvnSpacecraft, StateDispersion, StateParameter
+
+almanac = MetaAlmanac.latest()
+eme2k = almanac.frame_info(Frames.EME2000)
+
+# Define an orbit
+orbit = Orbit.from_keplerian(
+    6800.0, 1e-4, 45.0, 60.0, 75.0, 90.0, Epoch("2020-02-29 01:02:03 TDB"), eme2k
+)
+
+# A simple spacecraft with just an orbit
+sc = Spacecraft(orbit)
+
+# A spacecraft with defined mass (in kg)
+sc_mass = Spacecraft(orbit, Mass(123.0))
+
+# A spacecraft with mass, SRP (area, coefficient of reflectivity), and Drag (area, drag coefficient)
+sc_mass_srp_drag = Spacecraft(
+    orbit, Mass(123.0), SRPData(10.0, 1.2), DragData(10.0, 2.0)
+)
+
+# Test serialization and deserialization to ASN1 format
+sc_mass2 = Spacecraft.from_asn1(sc_mass.to_asn1())
+sc_mass_srp_drag2 = Spacecraft.from_asn1(sc_mass_srp_drag.to_asn1())
+```
+
+## Multivariate Normal Spacecraft
+
+Nyx supports defining dispersions for Monte Carlo simulations using a multivariate normal distribution.
+
+```python
+# Define state dispersions
+disp = [
+    StateDispersion.zero_mean(
+        StateParameter.Element(OrbitalElement.SemiMajorAxis), 15.0
+    ),
+    StateDispersion.zero_mean(StateParameter.Element(OrbitalElement.RAAN), 5.0),
+]
+
+# Create a Multivariate Normal Spacecraft
+mvn = MvnSpacecraft(sc, disp)
+
+# Sample 1000 dispersed spacecraft based on the defined distributions
+dispersed = mvn.sample(1000, 123)
+```
diff --git a/mkdocs.yml b/mkdocs.yml
index 65f3304..e189ad1 100644
--- a/mkdocs.yml
+++ b/mkdocs.yml
@@ -46,6 +46,11 @@ nav:
       #     - Orbit definition and manipulation [WIP]: nyxspace/user_guide/orbits.md
       #     - Propagators and Monte Carlo runs [WIP]: nyxspace/user_guide/prop-mc.md
       #     - High fidelity models [WIP]: nyxspace/user_guide/hifimodels.md
+      - Tutorials:
+          - Tutorials index: nyxspace/tutorials/index.md
+          - Mission design: nyxspace/tutorials/mission_design.md
+          - Orbit determination: nyxspace/tutorials/orbit_determination.md
+          - Spacecraft: nyxspace/tutorials/spacecraft.md
       - MathSpec:
           - Introduction: nyxspace/MathSpec/index.md
           - Celestial: