Mathematical methods for physics and engineering - Riley, K. F. (Kenneth Franklin), 1936-; Hobson, M. P. (Michael Paul), 1967-; Bence, S. J. (Stephen John), 1972- (Cambridge ; New York : Cambridge University Press, 2006)
Preliminary algebra. -- Preliminary calculus. -- Complex numbers and hyperbolic functions. -- Series and limits. -- Partial differentiation. -- Multiple integrals. -- Vector algebra. -- Matrices and vector spaces. -- Normal modes. -- Vector calculus. -- Line, surface volume integrals. -- Fourier series. -- Integral transforms. -- First-order ordinary diﬀerential equations. -- Higher-order ordinary diﬀerential equations. -- Series solutions of ordinary diﬀerential equations. -- Eigenfunction methods for diﬀerential equations. -- Special functions. -- Quantum operators. -- Partial differential equations: general and particular solutions. -- Partial differential equations: separation of variables and other methods. -- Calculus of variations. -- Integral equations. -- Complex variables . -- Applications of complex variables. -- Tensors. -- Numerical methods. -- Group theory. -- Representation theory. -- Probability. -- Statistics.
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Descripción basada en la 17th printing (with minor corrections) 2018.
Keywords: ANALISIS MATEMATICO; MATEMATICAS PARA INGENIEROS; FISICA MATEMATICA