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Mathematical physics --- Computer science --- Statistical science --- Discrete mathematics --- 51-71 --- 681.3*J2 --- Mathematics--?-71 --- Physical sciences and engineering (Computer applications) --- 681.3*J2 Physical sciences and engineering (Computer applications) --- 51-71 Mathematics--?-71 --- Difference equations --- Nonlinear theories --- Physics --- Nonlinear problems --- Nonlinearity (Mathematics) --- Calculus --- Mathematical analysis --- Calculus of differences --- Differences, Calculus of --- Equations, Difference --- Data processing --- Mécanique --- Modèles mathématiques
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Mathematical physics --- 530.1 --- 51-7 --- 681.3*J2 --- Basic principles of physics --- Mathematical studies and methods in other sciences. Scientific mathematics. Actuarial mathematics. Biometrics. Econometrics etc. --- Physical sciences and engineering (Computer applications) --- 681.3*J2 Physical sciences and engineering (Computer applications) --- 51-7 Mathematical studies and methods in other sciences. Scientific mathematics. Actuarial mathematics. Biometrics. Econometrics etc. --- 530.1 Basic principles of physics --- Mechanics --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Physical mathematics --- Mathematical studies and methods in other sciences. Scientific mathematics. Actuarial mathematics. Biometrics. Econometrics etc --- Mathematics --- Mathematical physics. --- Mechanics.
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Discrete numerical methods in physics and engineering
Numerical analysis. --- Mathematical physics. --- Engineering mathematics. --- Engineering --- Engineering analysis --- Physical mathematics --- Physics --- Mathematics --- Mathematical analysis
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Numerical analysis --- Data processing --- -519.6 --- 681.3*G1 --- Mathematical analysis --- Computational mathematics. Numerical analysis. Computer programming --- 681.3*G1 Numerical analysis --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- 519.6 --- Numerical analysis - Data processing
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The study and application of N-body problems has had animportant role in the history of mathematics. In recent years, theavailability of modern computer technology has added to theirsignificance, since computers can now be used to model material bodiesas atomic and molecular configurations, i.e. as N-bodyconfigurations.
Many-body problem --- Molecules --- n-body problem --- Problem of many bodies --- Problem of n-bodies --- Mechanics, Analytic --- Computer simulation. --- Mathematical models.
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Turbulence is the most fundamental and, simultaneously, the mostcomplex form of fluid flow. However, because an understanding ofturbulence requires an understanding of laminar flow, both areexplored in this book.Groundwork is laid by careful delineation of the necessary physical,mathematical, and numerical requirements for the studies which follow,and include discussions of N-body problems, classical molecularmechanics, dynamical equations, and the leap frog formulas for verylarge systems of second order ordinary differential equations.
Turbulence --- Laminar flow --- Water vapor transport --- Vapors --- Vapours --- Gases --- Flux of water vapor --- Transport, Water vapor --- Water vapor flux --- Atmospheric thermodynamics --- Humidity --- Water vapor, Atmospheric --- Fluid dynamics --- Mathematical models.
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Discrete mathematics --- Mathematical physics --- Engineering sciences. Technology --- Numerical analysis. --- Mathematical physics. --- Engineering mathematics. --- Engineering mathematics --- Numerical analysis --- 519.6 --- 681.3*G1 --- 681.3*G1 Numerical analysis --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Computational mathematics. Numerical analysis. Computer programming --- Mathematical analysis --- Physical mathematics --- Physics --- Engineering --- Engineering analysis --- Mathematics --- Analyse numérique --- Equations algebriques --- Methodes numeriques
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