List of publications, as of January[removed]a) monographs and textbooks: 1. P. Exner: Open Quantum Systems and Feynman Integrals; Fundamental Theories of Physics, vol. 6; xix + 356 p.; D. Reidel Publ. Co., Dordrecht 1985.

Source URL: gemma.ujf.cas.cz

39. Monte Carlo techniques[removed]MONTE CARLO TECHNIQUES Revised September 2011 by G. Cowan (RHUL). Monte Carlo techniques are often the only practical way to evaluate difficult integrals or to sample random variables go

Source URL: pdg.lbl.gov

• Non-uniform random numbers
• Mathematical analysis
• Normal distribution
• Gamma distribution
• Rejection sampling
• Inverse transform sampling
• Metropolis–Hastings algorithm
• Probability distribution
• Beta distribution
• Statistics
• Probability and statistics
• Monte Carlo methods

Learning Policy Improvements with Path Integrals Evangelos Theodorou Jonas Buchli Stefan Schaal [removed]

Source URL: www-clmc.usc.edu

• Mathematical optimization
• Dynamic programming
• Stochastic control
• Optimal control
• Markov processes
• Symbol
• Markov decision process
• Continuous function
• Hamilton–Jacobi–Bellman equation
• Control theory
• Statistics
• Systems theory

7 Improper Integrals, Exp, Log, Arcsin, and the Integral Test for Series We have now attained a good level of understanding of integration of nice

Source URL: www.math.caltech.edu

• Integral calculus
• Functions and mappings
• Logarithms
• Integration by parts
• Fundamental theorem of calculus
• Integral
• Natural logarithm
• Continuous function
• Derivative
• Mathematical analysis
• Mathematics
• Calculus

7 Improper Integrals, Exp, Log, Arcsin, and the Integral Test for Series We have now attained a good level of understanding of integration of nice

Source URL: www.math.caltech.edu

• Integral calculus
• Functions and mappings
• Logarithms
• Integration by parts
• Fundamental theorem of calculus
• Integral
• Natural logarithm
• Continuous function
• Derivative
• Mathematical analysis
• Mathematics
• Calculus

Chapter 8 Change of Variables, Parametrizations, Surface Integrals §0. The transformation formula In evaluating any integral, if the integral depends on an auxiliary function of the

Source URL: www.math.caltech.edu

• Integral calculus
• Integration by substitution
• Polar coordinate system
• Spherical coordinate system
• Trigonometric functions
• Cylindrical coordinate system
• Fourier analysis
• Multiple integral
• Spectral theory of ordinary differential equations
• Coordinate systems
• Mathematical analysis
• Mathematics

Chapter 8 Change of Variables, Parametrizations, Surface Integrals §0. The transformation formula In evaluating any integral, if the integral depends on an auxiliary function of the

Source URL: math.caltech.edu

• Integral calculus
• Integration by substitution
• Polar coordinate system
• Spherical coordinate system
• Trigonometric functions
• Cylindrical coordinate system
• Fourier analysis
• Multiple integral
• Spectral theory of ordinary differential equations
• Coordinate systems
• Mathematical analysis
• Mathematics

CHAPTER 4 – MULTIPLE INTEGRALS The objects of this chapter are five-fold. They are: (1) Discuss when scalar-valued functions f can be integrated over closed rectangular boxes R in Rn ; simply put, R f is integrable ov

Source URL: math.caltech.edu

• Multiple integral
• Multivariable calculus
• Continuous function
• Integral
• Order of integration
• Differential equation
• Riemann integral
• Henstock–Kurzweil integral
• Mathematical analysis
• Integral calculus
• Fourier analysis

Lecture 17: Numerical integration Last time, we developed the fundamental theorem of Calculus which allows us to calculate explicitly many integrals, the integrals of traditional calculus. The idea is that there is a lib

Source URL: math.caltech.edu

• Integral calculus
• Functions and mappings
• Numerical integration
• Numerical analysis
• Fundamental theorem of calculus
• Integral
• Antiderivative
• Derivative
• Riemann sum
• Mathematical analysis
• Calculus
• Mathematics

CHAPTER 4 – MULTIPLE INTEGRALS The objects of this chapter are five-fold. They are: (1) Discuss when scalar-valued functions f can be integrated over closed rectangular boxes R in Rn ; simply put, R f is integrable ov

Source URL: www.math.caltech.edu

• Multiple integral
• Multivariable calculus
• Continuous function
• Integral
• Order of integration
• Differential equation
• Riemann integral
• Henstock–Kurzweil integral
• Mathematical analysis
• Integral calculus
• Fourier analysis