Advanced Mathematics for Applications
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Publication:3068075
DOI10.1017/CBO9780511777530zbMath1208.00002MaRDI QIDQ3068075
Publication date: 13 January 2011
Laplace transform (44A10) General applied mathematics (00A69) Mathematics for nonmathematicians (engineering, social sciences, etc.) (00A06) Mathematics in general (00A05) Physics (00A79) Partial differential equations of mathematical physics and other areas of application (35Qxx) Introductory exposition (textbooks, tutorial papers, etc.) pertaining to integral transforms (44-01) Miscellaneous applications of functional analysis (46Nxx)
Related Items (16)
Faraday waves on a cylindrical fluid filament – generalised equation and simulations ⋮ An analytical study of the self-induced inviscid dynamics of two-dimensional uniform vortices ⋮ Oscillations of a partially wetting bubble ⋮ Dynamic stabilisation of Rayleigh–Plateau modes on a liquid cylinder ⋮ Approximate solutions to droplet dynamics in Hele-Shaw flows ⋮ Mini-batch learning of exponential family finite mixture models ⋮ Laminar flow past an infinite planar array of fixed particles: point-particle approximation, Oseen equations and resolved simulations ⋮ Elastohydrodynamics of a pre-stretched finite elastic sheet lubricated by a thin viscous film with application to microfluidic soft actuators ⋮ Application of Hermite-Padé approximation for detecting singularities of some boundary value problems ⋮ Capillary interactions between dynamically forced particles adsorbed at a planar interface and on a bubble ⋮ Azimuthal capillary waves on a hollow filament – the discrete and the continuous spectrum ⋮ An algebraic approach to on-line signal denoising and derivatives estimation ⋮ The Deformation and Stability of an Elastic Cell in a Uniform Flow ⋮ Differential formulation of the viscous history force on a particle for efficient and accurate computation ⋮ Molecular dynamics study of multicomponent droplet dissolution in a sparingly miscible liquid ⋮ Non-perturbative effects in corrections to quantum master equations arising in Bogolubov–van Hove limit
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