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L0 / McGraw Hill Book Company / Volterra / Elsevier B.V. / Oxford University Press / Princeton University Press / P.M. Lushnikov S.A. / C.M. Bender S.A. / Lo / Birkhäuser Boston Inc. / Li / /
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Germany / Russia / United States / Canada / / /
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Max-Planck Institute / University of New Mexico / University of Toronto / /
IndustryTerm
static solution / stationary solution / chemical concentration / analytical solution / inner product / free energy / symmetric solutions / static solutions / printing ed / parabolic systems / spurious solution / stationary and traveling wave solutions / considerable progress toward its solution / collapse law / positive operator / stationary solutions / chemical signals / energy / radial operators / dover printing / blowup solutions / linearized operator / inner and outer solutions / contraction law / chemical / external chemical / numerical solutions / numerical solution / /
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University of Toronto / Toronto / Institute for Theoretical Physics / National Science Foundation / Princeton University / Department of Mathematics / Department of Mathematics and Statistics / World Congress / Max-Planck Institute for Physics of Complex Systems / University of New Mexico / Oxford University / /
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Milton Abramowitz / Ioannis Kevrekidis / Susan N. Brown / Shankar C. Venkataramani / Arthur Erdelyi / Ann / J. Funct / Nat / Leonid S. Levitov / Michael P. Brenner / Alain Schenkel / Dirk Horstmann / John P. Boyd / Irene A. Stegun / Robert A. Gardner / Harry Bateman / Peter Constantin / Elena O. Budrene / Andrei Natarov / Victor Barcilon / J. Math / Leo P. Kadanoff / / /
Position
general solution / Corresponding author / Segel model / model / /
On spectra of linearized operators for Keller–Segel models of chemotaxis