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This is the sixth in a series of conference proceedings of international conferences on computer algebra held in Europe. All the preceding ones have also been published as Lecture Notes in Computer Science. They contain original research material not published elsewhere, and a few invited lectures summarising the state of the art. Computer algebra is the science of using computers to do algebraic calculations, rather than the purely arithmetic calculations which we all know computers can do. These calculations may be polynomial-like calculations - one thread of the conference was devoted to polynomial algorithms - or may relate to other areas of mathematics such as integration, the solution of differential equations, or geometry - a second thread was devoted to those topics. The calculations can be applied in a wide range of scientific and engineering subjects, and in branches of mathematics. Physics has benefitted especially from these calculations, and the proceedings contain many papers on this, and also papers on applications in computer aided design and robotics, to name but a few other applications. The third thread of the proceedings was devoted to these applications and to the computer algebra systems which perform these calculations.
Artificial intelligence. Robotics. Simulation. Graphics --- Algebra --- Algèbre --- Data processing --- Congresses. --- Informatique --- Congrès --- 681.3*G4 --- 681.3*I1 --- 681.3*I10 --- 681.3*J2 --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- Algebraic manipulation (Computing methodologies) --- Computerwetenschap--?*I10 --- Physical sciences and engineering (Computer applications) --- 681.3*J2 Physical sciences and engineering (Computer applications) --- 681.3*I1 Algebraic manipulation (Computing methodologies) --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- Algèbre --- Congrès --- Mathematics --- Mathematical analysis --- Data processing&delete& --- Congresses --- Information theory. --- Computer science. --- Computer software. --- Engineering. --- Theory of Computation. --- Mathematical Logic and Formal Languages. --- Algorithm Analysis and Problem Complexity. --- Symbolic and Algebraic Manipulation. --- Complexity. --- Programming Languages, Compilers, Interpreters. --- Data processing. --- Software, Computer --- Computer systems --- Informatics --- Science --- Communication theory --- Communication --- Cybernetics --- Construction --- Industrial arts --- Technology
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Mathematical analysis --- 517.5 --- #TCPW N4.3 --- #TCPW P7.6 --- 681.3*G19 --- 681.3*I11 --- Theory of functions --- Integral equations: Fredholm equations; integro-differential equations; Volterra equations (Numerical analysis) --- Expressions and their representation: general and polynomial representions; simplification of expressions (Algebraic manipulation; computing methodologies)--See also {681.3*E1}; {681.3*E2} --- 681.3*I11 Expressions and their representation: general and polynomial representions; simplification of expressions (Algebraic manipulation; computing methodologies)--See also {681.3*E1}; {681.3*E2} --- 681.3*G19 Integral equations: Fredholm equations; integro-differential equations; Volterra equations (Numerical analysis) --- 517.5 Theory of functions --- Numerical analysis. --- Global analysis (Mathematics). --- Numerical Analysis. --- Analysis. --- Analysis, Global (Mathematics) --- Differential topology --- Functions of complex variables --- Geometry, Algebraic --- Algèbre --- Algebra --- Analyse mathématique --- Analyse numérique --- Algèbre --- Analyse mathématique. --- Analyse numérique
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Algebra --- Numerical solutions of algebraic equations --- Programming --- Data processing. --- -#TELE:MI2 --- Mathematics --- Mathematical analysis --- Data processing --- #TELE:MI2 --- Algebra - Data processing.
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