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Source URL: fedgycc.org

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Source URL: www.hopewellwinery.com

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ON “THERMODYNAMICS” OF RATIONAL MAPS II. NON-RECURRENT MAPS N. MAKAROV AND S. SMIRNOV Abstract. The pressure function p(t) of a non-recurrent map is real analytic on some interval (0, t∗ ) with t∗ strictly greate

Source URL: www.math.caltech.edu

• Spectral theory
• Hilbert transform
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Source URL: www.idahocdhd.org

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ON ”THERMODYNAMICS” OF RATIONAL MAPS I. NEGATIVE SPECTRUM N. MAKAROV AND S. SMIRNOV Abstract. We study the pressure spectrum P (t) of the maximal measure for arbitrary rational maps. We also consider its modified ve

Source URL: www.math.caltech.edu

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• Fractional calculus
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• Spectral theory of ordinary differential equations
• Holomorphic functional calculus
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Source URL: www.autelscanner.com

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Source URL: www.fda.gov

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Source URL: www.integration.samhsa.gov

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Source URL: www.k12.wa.us

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