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Co-Authors

S. Nanjunda Rao
K. R. Vasuki
B. R. Srivatsa Kumar

Journals

The Journal of the Indian Mathematical Society

Year

1989
2005
1991

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Bhargava, S.

On an Extremal Theorem of Pinchuk

Abstract Views :154 | PDF Views:0

Authors

S. Bhargava ¹, S. Nanjunda Rao ¹

Affiliations
1 Department of Mathematics, University of Mysore, Maoasagangothri, Mysore-570006, IN

Source

The Journal of the Indian Mathematical Society, Vol 54, No 1-4 (1989), Pagination: 201-207

Abstract

Let N denote the class of analytic functions on f(z) on E = {z: | z | < 1}
such that f(0) = 0 and f'(O) = 1. Let

J = J(f) = J (λ, α, β, b, c, f(z))

Full Text

Evaluations of Ramanujan-Weber Class Invariant g_n

Abstract Views :175 | PDF Views:0

Authors

S. Bhargava , K. R. Vasuki ¹, B. R. Srivatsa Kumar ¹

Affiliations
1 Department of Mathematics, Acharya Institute of Technology, Soldevanahalli Chikkabanavara (Post), Hesaraghatta Road, Bangalore-560 090, IN

Source

The Journal of the Indian Mathematical Society, Vol 72, No 1-4 (2005), Pagination: 115-127

Abstract

By employing P - Q eta function identities involving 4 arguments, we establish several values of the class invariant g_n

Keywords

Eta Function Identities, Class Invariants.

Full Text

Some Series Inversions Akin to Ramanujan’s Inversion Formulas for the Lemniscate Function

Abstract Views :152 | PDF Views:0

Authors

S. Bhargava ¹

Affiliations
1 Department of Mathematics, University of Mysore, Mysore-570006, IN

Source

The Journal of the Indian Mathematical Society, Vol 57, No 1-4 (1991), Pagination: 35-44

Abstract

On pages 283, 285 and 286 of his second notebook [7], Ramanujan has given ten inversion formulas for series. For instance, on page 283, he makes the following statement.
If, for 0≤v≤1 and 0≤θ≤Π/2.

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The Journal of the Indian Mathematical Society

The Journal of the Indian Mathematical Society

Author Details

Bhargava, S.

On an Extremal Theorem of Pinchuk

Authors

Source

Abstract

Full Text

Evaluations of Ramanujan-Weber Class Invariant gn

Authors

Source

Abstract

Keywords

Full Text

Some Series Inversions Akin to Ramanujan’s Inversion Formulas for the Lemniscate Function

Authors

Source

Abstract

Full Text

Evaluations of Ramanujan-Weber Class Invariant g_n