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The Relaxation Schemes for Systems of Conservation Laws in Arbitrary Space Dimensions

by S. Jin, Z. Xin, Shi Jin, Zhouping Xin - Comm. Pure Appl. Math , 1995
"... We present a class of numerical schemes (called the relaxation schemes) for systems of conservation laws in several space dimensions. The idea is to use a local relaxation approximation. We construct a linear hyperbolic system with a stiff lower order term that approximates the original system with ..."
Abstract - Cited by 250 (21 self) - Add to MetaCart
We present a class of numerical schemes (called the relaxation schemes) for systems of conservation laws in several space dimensions. The idea is to use a local relaxation approximation. We construct a linear hyperbolic system with a stiff lower order term that approximates the original system

Learnability and the Vapnik-Chervonenkis dimension

by Anselm Blumer, ANDRZEJ EHRENFEUCHT, David Haussler, Manfred K. Warmuth , 1989
"... Valiant’s learnability model is extended to learning classes of concepts defined by regions in Euclidean space E”. The methods in this paper lead to a unified treatment of some of Valiant’s results, along with previous results on distribution-free convergence of certain pattern recognition algorith ..."
Abstract - Cited by 727 (22 self) - Add to MetaCart
Valiant’s learnability model is extended to learning classes of concepts defined by regions in Euclidean space E”. The methods in this paper lead to a unified treatment of some of Valiant’s results, along with previous results on distribution-free convergence of certain pattern recognition

flow equations in one space dimension

by F. Buzzi, M. Lenzinger, B. Schweizer, Preprint Januar, Fulvia Buzzi, Michael Lenzinger, Ben Schweizer , 2009
"... Interface conditions for degenerate two-phase flow equations in one space dimension ..."
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Interface conditions for degenerate two-phase flow equations in one space dimension

Zakharov Equations in Three Space Dimensions with Large Data

by Zakharov Equations, Akihiro Shimomura, Akihiro Shimomura , 2003
"... in three space dimensions with large data by ..."
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in three space dimensions with large data by

Statistics in Space Dimension Two

by Gianfausto Dell'Antonio, Rodolfo Figari, Alessandro Teta
"... We construct as a selfadjoint operator the Schroedinger hamiltonian for a system of N identical particles on a plane, obeying the statistics defined by a representation ß 1 of the braid group. We use quadratic forms and potential theory, and give details only for the free case; standard arguments p ..."
Abstract - Cited by 2 (0 self) - Add to MetaCart
on a plane under the influence of a shielded magnetic field (Aharanov-Bohm effect). 0. INTRODUCTION For quantum particles in space dimension two (as can be considered, at least to first approximation, particles confined in a very thin layer) statistics has a richer structure than in three dimensions

Intermittency and . . . Space Dimension

by Gregory L. Eyink , 1996
"... We establish exact inequalities for the structure-function scaling exponents of a passively advected scalar in both the inertial-convective and viscous-convective ranges. These inequalities involve the scaling exponents of the velocity structure functions and, in a refined form, an intermittency exp ..."
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[Nonlinearity 7 1045 (1994)], but with a more direct proof. The inequalities in their simplest form follow from a Kolmogorov-type relation for the turbulent passive scalar valid in each space dimension d. Our improved inequalities are based upon a rigorous version of the refined similarity hypothesis

An Optimal Algorithm for Approximate Nearest Neighbor Searching in Fixed Dimensions

by Sunil Arya, David M. Mount, Nathan S. Netanyahu, Ruth Silverman, Angela Y. Wu - ACM-SIAM SYMPOSIUM ON DISCRETE ALGORITHMS , 1994
"... Consider a set S of n data points in real d-dimensional space, R d , where distances are measured using any Minkowski metric. In nearest neighbor searching we preprocess S into a data structure, so that given any query point q 2 R d , the closest point of S to q can be reported quickly. Given any po ..."
Abstract - Cited by 984 (32 self) - Add to MetaCart
Consider a set S of n data points in real d-dimensional space, R d , where distances are measured using any Minkowski metric. In nearest neighbor searching we preprocess S into a data structure, so that given any query point q 2 R d , the closest point of S to q can be reported quickly. Given any

Anti-de Sitter Space, Thermal Phase Transition, and Confinement in Gauge Theories

by Edward Witten - Adv. Theor. Math. Phys , 1998
"... The correspondence between supergravity (and string theory) on AdS space and boundary conformal field theory relates the thermodynamics of N = 4 super Yang-Mills theory in four dimensions to the thermodynamics of Schwarzschild black holes in Anti-de Sitter space. In this description, quantum phenome ..."
Abstract - Cited by 1083 (3 self) - Add to MetaCart
The correspondence between supergravity (and string theory) on AdS space and boundary conformal field theory relates the thermodynamics of N = 4 super Yang-Mills theory in four dimensions to the thermodynamics of Schwarzschild black holes in Anti-de Sitter space. In this description, quantum

THE PHYSICS SPACE DIMENSION

by Gunn A. Quznetsov , 2008
"... All fermions and all interactions between fermions are expressed by the Cayley numbers in our space-time. PACS 02.50.Cw 04.20.Cz 11.10.Kk 12.10.Dm ⋄ 3+1 SPACE-TIME Let A(t, − → x) be the event, which can be expressed as: ”The particle eA is detected in the space point − → x at the time moment t ” an ..."
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All fermions and all interactions between fermions are expressed by the Cayley numbers in our space-time. PACS 02.50.Cw 04.20.Cz 11.10.Kk 12.10.Dm ⋄ 3+1 SPACE-TIME Let A(t, − → x) be the event, which can be expressed as: ”The particle eA is detected in the space point − → x at the time moment

Singularities in Space Dimension

by Qingshan Chen, Zhen Qin, Roger Temam
"... ar ..."
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