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      1. Data och IT
      2. Systemvetenskap och AI

      Mathematical Software - ICMS 2010

      Third International Congress on Mathematical Software, Kobe, Japan, September 13-17, 2010, Proceedings

      AvKomei Fukuda,Joris van der Hoeven

      Häftad, Engelska, 2010

      Del i serien Lecture Notes in Computer Science

      549 kr

      Beställningsvara. Skickas inom 10-15 vardagar. Fri frakt över 249 kr.

      Beskrivning

      The ICMS Developer's Meeting is an international congress for which the main theme is mathematical software. The 2010 meeting was the third of a series of meetings of similar theme, the ?rst being held in Beijing, China in 2002,and the second in Castro-Urdiales, Spain in 2006. The ?eld of mathematics has numerous branches, and in each branch we ?nd that algorithms, and also implementations and applications of software s- tems, are studied. Researchers who endeavor to make such studies also have international meetings within their speci?c branches of mathematics, and these meetings have made signi?cant contributions to the ?elds in which they lie. The ICMS (International Congresseson Mathematical Software), on the other hand, is a general (not branch speci?c) meeting on mathematical software, which is held every four years, and is a rare opportunity for developers of mathematical softwarefrom di?erent branchesof mathematics, as well as mathematicians who are interested in mathematical software, to gather together.

      Produktinformation

      • Utgivningsdatum:2010-08-30
      • Format:Häftad
      • Språk:Engelska
      • Serie:Lecture Notes in Computer Science
      • Antal sidor:368
      • Förlag:Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
      • ISBN:9783642155819

      Utforska kategorier

      • Systemvetenskap och AI inom Data och IT
      • Beräkning och matematisk analys inom Naturvetenskap och teknik
      • Diskret matematik inom Naturvetenskap och teknik

      Innehållsförteckning

      • Plenary.- Computational Discrete Geometry.- Exploiting Structured Sparsity in Large Scale Semidefinite Programming Problems.- Reliable and Efficient Geometric Computing.- The Sage Project: Unifying Free Mathematical Software to Create a Viable Alternative to Magma, Maple, Mathematica and MATLAB.- Computation of Special Functions (Invited).- Sollya: An Environment for the Development of Numerical Codes.- Validated Special Functions Software.- The Dynamic Dictionary of Mathematical Functions (DDMF).- Reliable Computing with GNU MPFR.- Computational Group Theory (Invited).- Simplicial Cohomology of Smooth Orbifolds in GAP.- Computing Polycyclic Quotients of Finitely (L-)Presented Groups via Groebner Bases.- Constructive Membership Testing in Black-Box Classical Groups.- Computational Group Theory (Contributed).- Towards High-Performance Computational Algebra with GAP.- An Improvement of a Function Computing Normalizers for Permutation Groups.- A GAP Package for Computation with Coherent Configurations.- Computer Algebra (Invited).- CoCoALib: A C++ Library for Computations in Commutative Algebra... and Beyond.- LinBox Founding Scope Allocation, Parallel Building Blocks, and Separate Compilation.- FGb: A Library for Computing Gröbner Bases.- Fast Library for Number Theory: An Introduction.- Exact Numeric Computation for Algebraic and Geometric Computation (Invited).- Controlled Perturbation for Certified Geometric Computing with Fixed-Precision Arithmetic.- Exact Geometric and Algebraic Computations in CGAL.- On Solving Systems of Bivariate Polynomials.- Accurate and Reliable Computing in Floating-Point Arithmetic.- Exact Numeric Computation for Algebraic and Geometric Computation (Contributed).- Deferring Dag Construction by Storing Sums of Floats Speeds-Up Exact Decision Computations Based on Expression Dags.- The Design of Core 2: A Library for Exact Numeric Computation in Geometry and Algebra.- Formal Proof (Invited).- Introducing HOL Zero.- Euler’s Polyhedron Formula in mizar.- Building a Library of Mechanized Mathematical Proofs: Why Do It? and What Is It Like to Do?.- Linear Programs for the Kepler Conjecture.- A Formal Proof of Pick’s Theorem.- Formal Proof (Contributed).- Evaluation of Automated Theorem Proving on the Mizar Mathematical Library.- Geometry and Visualization (Invited).- On Local Deformations of Planar Quad-Meshes.- Construction of Harmonic Surfaces with Prescribed Geometry.- Geometry and Visualization (Contributed).- A Library of OpenGL-Based Mathematical Image Filters.- MD-jeep: An Implementation of a Branch and Prune Algorithm for Distance Geometry Problems.- TADD: A Computational Framework for Data Analysis Using Discrete Morse Theory.- Groebner Bases and Applications (Invited).- to Normaliz 2.5.- Computer Algebra Methods in Tropical Geometry.- Groebner Bases and Applications (Contributed).- A New Desingularization Algorithm for Binomial Varieties in Arbitrary Characteristic.- An Algorithm of Computing Inhomogeneous Differential Equations for Definite Integrals.- New Algorithms for Computing Primary Decomposition of Polynomial Ideals.- An Automated Confluence Proof for an Infinite Rewrite System Parametrized over an Integro-Differential Algebra.- Operadic Gröbner Bases: An Implementation.- Number Theoretical Software (Invited).- Magma - A Tool for Number Theory.- Number Theoretical Software (Contributed).- Enumerating Galois Representations in Sage.- NZMATH 1.0.- Software for Optimization and Polyhedral Computation (Invited).- Removing Redundant Quadratic Constraints.- Traversing Symmetric Polyhedral Fans.- C++ Tools for Exploiting Polyhedral Symmetries.- isl: An Integer Set Library for the Polyhedral Model.- Software for Optimization and Polyhedral Computation (Contributed).- The Reformulation-Optimization Software Engine.- Generating Smooth Lattice Polytopes.- Reliable Computation (Invited).- Mathemagix: Towards Large Scale Programming for Symbolic and Certified Numeric Computations.- Complex InclusionFunctions in the CoStLy C++ Class Library.- Standardized Interval Arithmetic and Interval Arithmetic Used in Libraries.- Reliable Computation (Contributed).- Efficient Evaluation of Large Polynomials.- Communicating Functional Expressions from Mathematica to C-XSC.
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