Category:Monte Carlo methods

M

• Markov chain Monte Carlo‎ (14 P)
• Monte Carlo methods in finance‎ (21 P)
• Monte Carlo methodologists‎ (20 P)
• Monte Carlo software‎ (2 C, 13 P)

N

• Non-uniform random numbers‎ (11 P)

Q

• Quantum Monte Carlo‎ (13 P)

V

• Variance reduction‎ (8 P)

• Monte Carlo method

A

• James B. Anderson
• Antithetic variates
• Auxiliary-field Monte Carlo
• Auxiliary particle filter

B

• Biology Monte Carlo method

C

• Control variates
• Coupling from the past
• Cross-entropy method

D

• Demon algorithm
• Diagrammatic Monte Carlo
• Direct simulation Monte Carlo
• Dynamic Monte Carlo method

E

• Ensemble forecasting
• Ensemble Kalman filter
• Equation of State Calculations by Fast Computing Machines
• Event generator

F

• Fisher–Yates shuffle

G

• Gelman-Rubin statistic
• Gillespie algorithm
• Glauber dynamics

H

• Hamiltonian Monte Carlo

I

• Importance sampling
• Inverse transform sampling
• Iterated filtering

K

• KBD algorithm
• Kinetic Monte Carlo

M

• Markov chain Monte Carlo
• Marsaglia polar method
• Mean-field particle methods
• Metropolis light transport
• Metropolis-adjusted Langevin algorithm
• Metropolis–Hastings algorithm
• Monte Carlo integration
• Monte Carlo localization
• Monte Carlo method for photon transport
• Monte Carlo methods for electron transport
• Monte Carlo molecular modeling
• Monte Carlo tree search
• MPMC
• Multicanonical ensemble
• Multilevel Monte Carlo method
• Multiple-try Metropolis

P

• Particle filter
• Preconditioned Crank–Nicolson algorithm
• Probability management
• Pseudo-marginal Metropolis–Hastings algorithm

Q

• Quantum jump method
• Quantum Trajectory Theory
• Quasi-Monte Carlo method

R

• Rejection sampling
• Replica cluster move
• Resampling (statistics)
• Reverse Monte Carlo

S

• Sampling in order
• Simulated annealing
• Stochastic optimization
• Swendsen–Wang algorithm

T

• Tau-leaping
• Transition path sampling

U

• Umbrella sampling

V

• Variance reduction
• VEGAS algorithm
• Volumetric path tracing

W

• Wolff algorithm

Z

• Ziff–Gulari–Barshad model