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The Master Equation and the Convergence Problem (AMS201)

noise problems in which all the players are affected by a common Brownian motion. They then go on to explain how to use the master equation to;

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The Master Equation and the Convergence Problem (AMS201)

noise problems in which all the players are affected by a common Brownian motion. They then go on to explain how to use the master equation to;

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Mathematical Modeling for the Solution of Equations and Systems of Equations with Applications -- Volume I

to generate a sequence defined on the aforementioned spaces that converges with a solution of a nonlinear equation, an inverse problem or an;

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Computational Theory of Iterative Methods

solutions of nonlinear equations. The following four major problems are addressed. Problem 1: Show that the iterates are well defined. Problem 2;

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Theoretical Aspects of Absorbing Boundary Conditions

equation and first-order systems. The Hagstrom-Warburton formulation is an improved, equivalent version of the well known Higdon formulation. For;

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Xivth International Congress On Mathematical Physics

talks were given in various fields of Mathematical Physics: E Carlen On the relation between the Master equation and the Boltzmann Equation;

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Revival

This book presents a new, efficient numerical-analytical method for solving the Laplace equation on an arbitrary polygon. This method;

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Revival

This book presents a new, efficient numerical-analytical method for solving the Laplace equation on an arbitrary polygon. This method;

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Approximate Global Convergence and Adaptivity for Coefficient Inverse Problems

Approximate Global Convergence and Adaptivity for Coefficient Inverse Problems is the first book in which two new concepts of numerical;

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Multi-Level Methods in Lubrication

equation. Their work has resulted in a very efficient and stable solver. In this book they describe the different intermediate problems analyzed;

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Chemical Master Equation for Large Biological Networks

This book highlights the theory and practical applications of the chemical master equation (CME) approach for very large biochemical;

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The Laplace Equation

This book is devoted to boundary value problems of the Laplace equation on bounded and unbounded Lipschitz domains. It studies the;

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The Laplace Equation

This book is devoted to boundary value problems of the Laplace equation on bounded and unbounded Lipschitz domains. It studies the;

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Boundary Integral Equations on Contours with Peaks

1877 when C. Neumann reduced the Dirichlet problem for the Laplace equation to an integral equation and solved the latter using the method;

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Finite Element Analysis of Rotating Beams

the governing equation of a rotating beam, before outlining the solution procedures using Rayleigh-Ritz, Galerkin and finite element methods;

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Formation of a dilute Bose-Einstein condensate

indistinguishable bosons into a Bose-Einstein condensate in part I, the reader is introduced into a Markovian, particle number conserving master equation;

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Evolution Equations

based on Riccati equations; homogeneous and non-linear generalised master equations and the cosmological linear and non-linear growth in the;

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Nonlinear Waves

generalized Cauchy problem for the Hunter-Saxton equation. The Riemann problem for special systems of conservation laws and the corresponding d-shocks;

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The Duffing Equation

equation, relating it to various oscillatory problems and clearly linking the problem with the mathematics that describe it. The editors and the;

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Atom-Photon Interactions

Atom-Photon Interactions: Basic Processes and Applications allows the reader to master various aspects of the physics of the interaction;

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Solving the Schrodinger Equation

The Schroedinger equation is the master equation of quantum chemistry. The founders of quantum mechanics realised how this equation;

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Lecture Notes On Mathematical Theory Of The Boltzmann Equation

dealt with: derivation of kinetic equations, qualitative analysis of the initial value problem, singular perturbation analysis towards the;

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The Dirac Equation

Ever since its invention in 1929 the Dirac equation has played a fundamental role in various areas of modern physics and mathematics. Its;

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Convex Optimization

problems which encourage the development of advanced optimisation and computing methods, especially convex optimisation. The authors go on to study;

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Ricci Flow and the Sphere Theorem

manifolds. This evolution equation is known as the Ricci flow, and it has since been used widely and with great success, most notably in Perelman's;

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Unimolecular Kinetics

Unimolecular Kinetics: Part 2: Collisional Energy Transfer and the Master Equation, Volume43 in Elsevier's Comprehensive Molecular;

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Frontiers in Functional Equations and Analytic Inequalities

Technique Measure zero stability problem for the Drygas functional equation with complex involution Fourier Transforms and Ulam Stabilities;

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