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ASYMPTOTIC EXPANSIONS FOR A CLASS OF GENERALIZED HOLOMORPHIC EISENSTEIN SERIES : APPLICATIONS TO WEIERSTRASS' ELLIPTIC FUNCTION AND RAMANUJAN'S FORMULA FOR $zeta (2k+1)$ (Analytic Number Theory and Related Areas)

ASYMPTOTIC EXPANSIONS FOR A CLASS OF GENERALIZED HOLOMORPHIC EISENSTEIN SERIES : APPLICATIONS TO WEIERSTRASS' ELLIPTIC FUNCTION AND RAMANUJAN'S FORMULA FOR $zeta (2k+1)$ (Analytic Number Theory and Related Areas)
We shall establish complete asymptotic expansions for a class of generalized holomorphic Eisenstein series, when the associated parameter z tends to both 0 and oc through the complex upper half-plane mathfrak{H}^{+}. These expansions are further applied to deduce several variants of classical Euler's and Ramanujan's formula for specific values of the ...
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$F$-algebra $M$ of holomorphic functions(Spaces of Analytic and Harmonic Functions and Operator Theory)

, 1996
Hong Oh Kim
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$F$-algebra $M$ of holomorphic functions(Spaces of Analytic and Harmonic Functions and Operator Theory)

$F$-algebra $M$ of holomorphic functions(Spaces of Analytic and Harmonic Functions and Operator Theory)
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Continuation of Holomorphic Functions from Subvarieties to Pseudoconvex Domains (Applications of Analytic Extensions)

Continuation of Holomorphic Functions from Subvarieties to Pseudoconvex Domains (Applications of Analytic Extensions)
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Weakly holomorphic functions and normalization theorem, I. : Some applications of local description theorem of analytic sets

Weakly holomorphic functions and normalization theorem, I. : Some applications of local description theorem of analytic sets
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$L$-functions attached to non-holomorphic Siegel modular forms of degree (2) (Diophantine Problems and Analytic Number Theory)

$L$-functions attached to non-holomorphic Siegel modular forms of degree (2) (Diophantine Problems and Analytic Number Theory)
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A note on invariant Hilbert spaces of holomorphic functions on the unit ball in $\mathbb{C}^d$(Analytic Function Spaces and Their Operators)

A note on invariant Hilbert spaces of holomorphic functions on the unit ball in $\mathbb{C}^d$(Analytic Function Spaces and Their Operators)
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