MTU Cork Library Catalogue

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An introduction to applied mathematics / J.C. Jaeger.

By: Jaeger, J. C. (John Conrad), 1907-1979.
Contributor(s): Starfield, A. M.
Material type: materialTypeLabelBookPublisher: Oxford : Clarendon Press, 1974Edition: 2nd ed. / by J.C. Jaeger and A.M. Starfield.Description: xii, 504 p. : ill ; 23 cm. + pbk.ISBN: 0198531516; 0198531540 (v).Subject(s): Mathematical physicsDDC classification: 519
Contents:
Mathematical models and differential and difference equations -- Ordinary linear differential equations with constant coefficients -- Differential equations of the first order -- Dynamical problems leading to ordinary linear differential equations -- Electric circuit theory -- Vectors -- Particle dynamics -- Rigid dynamics -- The energy equation and Lagrange's equations -- Boundary value problems -- Fourier series and integrals -- Ordinary linear differential equations with variable coefficients -- Matrices -- Difference equations and the numerical solution of differential equations -- Partial differential equations -- Numerical methods for partial differential equations.
Holdings
Item type Current library Call number Copy number Status Date due Barcode Item holds
General Lending MTU Bishopstown Library Lending 519 (Browse shelf(Opens below)) 1 Available 00045356
General Lending MTU Bishopstown Library Lending 519 (Browse shelf(Opens below)) 1 Available 00046018
Total holds: 0

Includes index.

Mathematical models and differential and difference equations -- Ordinary linear differential equations with constant coefficients -- Differential equations of the first order -- Dynamical problems leading to ordinary linear differential equations -- Electric circuit theory -- Vectors -- Particle dynamics -- Rigid dynamics -- The energy equation and Lagrange's equations -- Boundary value problems -- Fourier series and integrals -- Ordinary linear differential equations with variable coefficients -- Matrices -- Difference equations and the numerical solution of differential equations -- Partial differential equations -- Numerical methods for partial differential equations.

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