Asymptotic Analysis
Asymptotic Analysis From Theory to Application / [electronic resource] :
edited by Ferdinand Verhulst.
- VIII, 248 p. online resource.
- Lecture Notes in Mathematics, 711 0075-8434 ; .
- Lecture Notes in Mathematics, 711 .
On matching principles -- Singular perturbations of spectra -- Feed-back control of singularly perturbed heating problems -- Singular perturbation methods in a one-dimensional free boundary problem -- Bifurcation analysis of a non linear free boundary problem from plasma physics -- Asymptotic approximations in magneto-hydrcdynamic singular perturbation problems -- Boundary layers in large scale ocean circulation -- Asymptotic methods for the Volterra-Lotka equations -- Small random perturbations of dynamical systems with applications in population genetics -- The description of jumps between Kepler orbits by boundary layer methods -- The 1:2:1-resonance, its periodic orbits and integrals -- Approximations of higher order resonances with an application to Contopoulos' model problem -- On the asymptotic validity of perturbation methods for hyperbolic differential equations.
9783540353324
10.1007/BFb0062943 doi
Global analysis (Mathematics).
Analysis.
QA299.6-433
515
On matching principles -- Singular perturbations of spectra -- Feed-back control of singularly perturbed heating problems -- Singular perturbation methods in a one-dimensional free boundary problem -- Bifurcation analysis of a non linear free boundary problem from plasma physics -- Asymptotic approximations in magneto-hydrcdynamic singular perturbation problems -- Boundary layers in large scale ocean circulation -- Asymptotic methods for the Volterra-Lotka equations -- Small random perturbations of dynamical systems with applications in population genetics -- The description of jumps between Kepler orbits by boundary layer methods -- The 1:2:1-resonance, its periodic orbits and integrals -- Approximations of higher order resonances with an application to Contopoulos' model problem -- On the asymptotic validity of perturbation methods for hyperbolic differential equations.
9783540353324
10.1007/BFb0062943 doi
Global analysis (Mathematics).
Analysis.
QA299.6-433
515