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Fractal geometry, complex dimensions...
~
Lapidus, Michel L. (1956-)
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Fractal geometry, complex dimensions and zeta functions : = geometry and spectra of fractal strings /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Fractal geometry, complex dimensions and zeta functions :/ Michel L. Lapidus, Machiel van Frankenhuijsen.
其他題名:
geometry and spectra of fractal strings /
作者:
Lapidus, Michel L.
其他作者:
Van Frankenhuysen, Machiel,
出版者:
New York :Springer, : 2013.,
面頁冊數:
xxv, 567 p. :ill. ;25 cm.
標題:
Fractals. -
ISBN:
9781461421757 (hbk.) :
Fractal geometry, complex dimensions and zeta functions : = geometry and spectra of fractal strings /
Lapidus, Michel L.1956-
Fractal geometry, complex dimensions and zeta functions :
geometry and spectra of fractal strings /Michel L. Lapidus, Machiel van Frankenhuijsen. - 2nd ed. - New York :Springer,2013. - xxv, 567 p. :ill. ;25 cm. - Springer monographs in mathematics. - Springer monographs in mathematics..
Includes bibliographical references (p. 515-547) and index.
Complex dimensions of ordinary fractal strings --
ISBN: 9781461421757 (hbk.) :EUR69.95
LCCN: 2012948283Subjects--Topical Terms:
524457
Fractals.
LC Class. No.: QA614.86 / .L37 2013
Dewey Class. No.: 514.742
Fractal geometry, complex dimensions and zeta functions : = geometry and spectra of fractal strings /
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geometry and spectra of fractal strings /
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Complex dimensions of ordinary fractal strings --
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Complex dimensions of self-similar fractal strings --
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Complex dimensions of nonlattice self-similar strings --
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Generalized fractal strings viewed as measures --
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Explicit formulas for generalized fractal strings --
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The geometry and the spectrum of fractal strings --
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Periodic orbits of self-similar flows --
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Fractal tube formulas --
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Riemann hypothesis and inverse spectral problems --
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Generalized cantor strings and their oscillations --
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Critical zeros of zeta functions --
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Fractality and complex dimensions --
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New results and perspectives --
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Zeta functions in number theory --
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Zeta functions of Laplacians and spectral asymptotics --
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An applicaiton of Nevanlina theory.
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