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Non-spectral asymptotic analysis of one-parameter operator semigroups
























  Non-spectral asymptotic analysis of one-parameter operator semigroups


Author(s):
Eduard Yu. Emel'yanov



Collection:
Operator Theory: Advances and Applications


Publisher:
Birkhäuser Basel


Year:
2007


Language:
English


Pages:
180 pages


Size:
1.04 MB


Extension:
PDF





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[content title="Description"]In this book, non-spectral methods are presented and discussed that have been developed over the last two decades for the investigation of asymptotic behavior of operator semigroups. This concerns in particular Markov semigroups in L1-spaces, motivated by applications to probability theory and dynamical systems. Recently many results on the asymptotic behaviour of Markov semigroups were extended to positive semigroups in Banach lattices with order-continuous norm, and to positive semigroups in non-commutative L1-spaces. Related results, historical notes, exercises, and open problems accompany each chapter. [/content]

[content title="Content"] [/content]

[content title="About the author"]Konstantin Emelyanov was born in 1994 in Krasnodar. He began to study music at the age of five. Graduated from the Tchaikovsky Moscow State Conservatory in 2018. In 2017–2018 he trained at the Rachmaninov Academy in Catania, Sicily, under the tutelage of Professor Epifanio Comis. [/content]

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