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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2016.1
- 수록면
- 173 - 184 (12page)
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Mock theta functions are the mostinteresting topic mentioned in Ramanujan's Lost Notebook, due to itsemerging application in the field of Number theory, Quantuminvariants theory and etc. In the present research articles we havemade an attempt to develop continued fractions representation of allthe existing Mock theta functions.
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참고문헌 (39)
참고문헌 신청
A. K. Srivastava / 1997 / On Partial Sums of Mock Theta Functions of Order Three / Proc. Indian Acad. Sci. (Math. Sci.) 107(1):1~12
A. K. Srivastava / 2002 / Certain Continued Fraction Representations for Functions asso-ciated with Mock Theta Functions of Order Three / Kodai Mathematical Journal 25:278~287
Bhaskar Srivastava / 2005 / Ramanujan's Mock Theta Functions / Math. J. Okayama Univ. 47:163~174
Bhaskar Srivastava / 2005 / A comprehensive study of second order mock theta functions / 대한수학회보 42(4):889~900
B. C. Berndt / 1989 / Ramanujan's Notebooks Part II / Springer-Verleg New York, Inc
A. K. Srivastava / 2002 / Certain Continued Fraction Representations for Functions asso-ciated with Mock Theta Functions of Order Three / Kodai Mathematical Journal 25:278~287
Bhaskar Srivastava / 2005 / Ramanujan's Mock Theta Functions / Math. J. Okayama Univ. 47:163~174
Bhaskar Srivastava / 2005 / A comprehensive study of second order mock theta functions / 대한수학회보 42(4):889~900
B. C. Berndt / 1989 / Ramanujan's Notebooks Part II / Springer-Verleg New York, Inc
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Mock theta functions of order 2 and their shadow computations
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Relations Between Ramanujan's Cubic Continued Fraction and a Continued Fraction of Order 12 and its Evaluations
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Evaluations of the cubic continued fraction by some theta function identities
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EVALUATIONS OF THE ROGERS-RAMANUJAN CONTINUED FRACTION BY THETA-FUNCTION IDENTITIES
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A note on modular equations of signature 2 and their evaluations
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REPRESENTATIONS OF RAMANUJAN CONTINUED FRACTION IN TERMS OF COMBINATORIAL PARTITION IDENTITIES
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INSERTION OF A CONTRA-BAIRE-1 (BAIRE-.5) FUNCTION
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General Theorem for Explicit Evaluations and Reciprocity Theorems for Ramanujan-Göllnitz-Gordon Continued Fraction
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Special Case on Rogers-Ramanujan Type Continued Fraction Identity
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2021 .08
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Evaluations of the Rogers-Ramanujan continued Fraction by Theta-function Identities Revisited
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