Gils, Stephanus Antonius van (1954-)

Ook als: Stephan van Gils
rdfs:label "Gils, Stephanus Antonius van (1954-)"
schema:name "Stephanus Antonius van Gils"
schema:familyName "van Gils"
schema:givenName "Stephanus Antonius"
schema:description "Ook als: Stephan van Gils"
schema:birthDate "1954"
schema:sameAs wd:Q90319004
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Inverse relations

[ .. ] → schema:author → Gils, Stephanus Antonius van (1954-)

A torus bifurcation theorem with symmetry / S.A. van Gils, M. Golubitskyschema:ProductModel About convergence of numerical approximations to homoclinic twist bifurcation points in Z2-symmetric systems in R4 / S.A. van Gils, V. Tchistiakovschema:ProductModel About convergence of numerical approximations to homoclinic twist bifurcation points in Z2-symmetric systems in R4 / S.A. van Gils, V. Tchistiakovschema:ProductModel An inhomogeneous Picard-Fuchs equation / S.A. van Gilsschema:ProductModel Homoclinic twist bifurcation in a system of two coupled oscillators / S.A. van Gils, M. Krupa and V. Tchistiakovschema:ProductModel Hopf bifurcation and symmetry : standing and travelling waves in a circular chain / Stephan A. van Gils, Theo Valkeringschema:ProductModel Hopf bifurcation and symmetry : travelling and standing on the circle / S.A. van Gilsschema:ProductModel Hopf bifurcation with nonsemisimple 1:1 resonance / M.P. Krupa, M.P. Krupa, W.F. Langfordschema:ProductModel Linear Volterra convolution equations : semigroups, small solutions and convergence of projection operators / S.A. van Gilsschema:ProductModel Linear Volterra convolution equations: semigroups, small solutions and convergence of projection operators / S.A. van Gilsschema:ProductModel Local and global bifurcations of a three particle system / S.A. van Gils, E. van Groesen, T.P. Valkeringschema:ProductModel On the uniqueness of invariant tori in D4 × S1 symmetric systems / S.A. van Gils and M. Silberschema:ProductModel Samen staan we sterk / S.A. van Gilsschema:ProductModel Samen staan we sterk / S.A. van Gilsschema:ProductModel Some studies in dynamical system theory: I. Volterra integral equations of convolution type, II. Hopf bifurcation and symmetry / Stephanus Antonius van Gilsschema:ProductModel