PASCAL-XSC
(Sprache: Englisch)
The programming language PASCAL-XSC (PASCAL eXtension for
Scientific Computation) significantly simplifies programming
in the area of scientific and technical computing.
PASCAL-XSC provides a large number of predefined data types
with arithmetic...
Scientific Computation) significantly simplifies programming
in the area of scientific and technical computing.
PASCAL-XSC provides a large number of predefined data types
with arithmetic...
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Klappentext zu „PASCAL-XSC “
The programming language PASCAL-XSC (PASCAL eXtension forScientific Computation) significantly simplifies programming
in the area of scientific and technical computing.
PASCAL-XSC provides a large number of predefined data types
with arithmetic operators and predefined functions of
highestaccuracy for real and complex numbers, for real and
complex intervals, and for the corresponding vectors and
matrices. Thus PASCAL-XSC makes the computer more powerful
concerning the arithmetic. Through an implementation in C,
compilers for PASCAL-XSC are available for a large variety
of computers such as personal computers, workstations,
mainframes, and supercomputers. PASCAL-XSC provides a module
concept, an operator concept, functions and operators with
general result type, overloading of functions, procedures,
and operators, dynamic arrays, access to subarrays, rounding
control by the user, and accurate evaluation of expressions.
The language is particularly suited for the development of
numerical algorithms that deliver highly accurate and
automatically verified results. A number of problem-solving
routines with automatic resultverification have already
been implemented. PASCAL-XSC contains Standard PASCAL. It is
immediately usable by PASCAL programmers. PASCAL-XSC is easy
to learn and ideal for programming education. The book can
be used as a textbook for lectures on computer programming.
It contains a major chapter with sample programs, exercises,
and solutions. A complete set of syntax diagrams, detailed
tables, and indices complete the book.
Inhaltsverzeichnis zu „PASCAL-XSC “
1 Introduction.- 1.1 Typography.- 1.2 Historical Remarks and Motivation.- 1.3 Advanced Computer Arithmetic.- 1.4 Connection with Programming Languages.- 1.5 Survey of PASCAL-XSC.- 2 Language Reference.- 2.1 Basic Symbols.- 2.2 Identifiers.- 2.3 Constants, Types, and Variables.- 2.4 Expressions.- 2.5 Statements.- 2.6 Program Structure.- 2.7 Subroutines.- 2.8 Modules.- 2.9 String Handling and Text Processing.- 2.10 How to Use Dynamic Arrays.- 3 The Arithmetic Modules.- 3.1 The Module C_ARI.- 3.2 The Module I_ARI.- 3.3 The Module CI_ARI.- 3.4 The Module MV_ARI.- 3.5 The Module MVC_ARI.- 3.6 The Module MVI_ARI.- 3.7 The Module MVCI_ARI.- 3.8 The Hierarchy of the Arithmetic Modules.- 3.9 A Complete Sample Program.- 4 Problem-Solving Routines.- 5 Exercises with Solutions.- 5.1 Test of Representability.- 5.2 Summation of Exponential Series.- 5.3 Influence of Rounding Errors.- 5.4 Scalar Product.- 5.5 Boothroyd/Dekker Matrices.- 5.6 Complex Functions.- 5.7 Surface Area of a Parallelepiped.- 5.8 Parallelism and Intersection of Lines.- 5.9 Transposed Matrix, Symmetry.- 5.10 Rail Route Map.- 5.11 Inventory Lists.- 5.12 Complex Numbers and Polar Representation.- 5.13 Complex Division.- 5.14 Electric Circuit.- 5.15 Alternating Current Measuring Bridge.- 5.16 Optical Lens.- 5.17 Interval Evaluation of a Polynomial.- 5.18 Calculations for Interval Matrices.- 5.19 Differentiation Arithmetic.- 5.20 Newton's Method with Automatic Differentiation.- 5.21 Measurement of Time.- 5.22 Iterative Method.- 5.23 Trace of a Product Matrix.- 5.24 Calculator for Polynomials.- 5.25 Interval Newton Method.- 5.26 Runge-Kutta Method.- 5.27 Rational Arithmetic.- 5.28 Evaluation of Polynomials.- A Syntax Diagrams.- B Indices and Lists.- B.1 Syntax Diagrams.- B.2 Reserved Words.- B.3 PredefinedIdentifiers.- B.4 Operators.- B.4.1 Basic Operators.- B.4.2 Arithmetic Operators.- B.4.3 Relational Operators for the Arithmetic Types.- B.4.4 Assignment Operators.- B.5 Predefined Functions.- B.6 Transfer
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Functions.- B.7 Predefined Procedures.- B.8 #-Expressions.- B.8.1 Real and Complex #-Expressions.- B.8.2 Real and Complex Interval #-Expressions.
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Autoren-Porträt
Prof. Dr. Ulrich Kulisch (Karlsruhe) ist auf dem Gebiet der Numerischen Mathematik tätig.
Bibliographische Angaben
- 1992, X, 344 Seiten, Maße: 24,2 cm, Kartoniert (TB), Englisch
- Verlag: Springer, Berlin
- ISBN-10: 3540551379
- ISBN-13: 9783540551379
Sprache:
Englisch
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