Titlebook: Generalized Functions and Fourier Analysis; Dedicated to Stevan Michael Oberguggenberger,Joachim Toft,Patrik Wahlb Book 2017 Springer Inte

llibretto

Generalized Function Algebras Containing Spaces of Periodic Ultradistributions,ctions on the unit circle coincides with their pointwise multiplication. Furthermore, we introduce a notion of regularity in our newly defined algebras and show that an embedded ultradistribution is regular if and only if it is an ultradifferentiable function.

ABASH

Reverie

On Temperate Distributions Decaying at Infinity,derivatives of suitable functions. We also prove mapping properties under the action of a class of Fourier integral operators, with inhomogeneous phase function and polynomially bounded symbol globally defined on .

Altitude

Blow-up Phenomena for Solutions of Discrete Nonlinear ,-Laplacian Parabolic Equations on Networks, the general .-Laplacian case. In each case, we classify the parameters depending on the equations so that we can see when the solutions blow up or globally exist. Moreover, the blow-up time and blow-up rate are introduced for the blow-up solutions. The last part is devoted to the blow-up of Fujita type.

Fulminate

cardiac-arrest

宿醉

Ultradifferentiable Functions of Class , and Microlocal Regularity,alization procedure which leads to the concept of wave-front set with respect to our regularity conditions. As an application, we identify singular supports of suitable spaces of ultradifferentiable functions as standard projections of intersections/unions of wave-front sets.

飛來飛去真休

0255-0156 F, IGPDO and IGGF.Dedicated to Prof. Stevan Pilipovic.This book gives an excellent and up-to-date overview on the convergence and joint progress in the fields of Generalized Functions and Fourier Analysis, notably in the core disciplines of pseudodifferential operators, microlocal analysis and time-

LANCE

Jerzy Urbanowicz,Kenneth S. Williamsderivatives of suitable functions. We also prove mapping properties under the action of a class of Fourier integral operators, with inhomogeneous phase function and polynomially bounded symbol globally defined on .

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