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20202025
most citedStrictly Hyperbolic Cauchy Problems on with Unbounded and Singular Coefficients

1 citations · 1 across the 14 of their papers we have counts for

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math.AP2021

Global Well-posedness of a Class of Singular Hyperbolic Cauchy Problems

Rahul Raju Pattar, N. Uday Kiran

The goal of this paper is to establish a global well-posedness, cone condition and loss of regularity for singular hyperbolic equations with coefficients in { $L^1((0,T];C^\infty(\…

math.AP2021

Global Well-Posedness of a Class of Hyperbolic Cauchy Problems with Coefficients Sublogarithmic in Time

Rahul Raju Pattar, N. Uday Kiran

The goal of this paper is to study global well-posedness, cone of dependence and loss of regularity of the solutions to a class of strictly hyperbolic equations with coefficients d…

math.NT2021

An Algebraic Approach to Degenerate Bernoulli Numbers

N. Uday Kiran, Sampath Lonka

In this work we study the properties of a new algebraic variant of the degenerate Bernoulli polynomial and study the corresponding degenerate Bernoulli number $\…

math.AP2021

Energy Estimates and Global Well-posedness for a Broad Class of Strictly Hyperbolic Cauchy Problems with Coefficients Singular in Time

Rahul Raju Pattar, N. Uday Kiran

The goal of this paper is to establish a global well-posedness for a broad class of strictly hyperbolic Cauchy problems with coefficients in gro…

math.AP2021★ 1 cited

Strictly Hyperbolic Cauchy Problems on with Unbounded and Singular Coefficients

Rahul Raju Pattar, N. Uday Kiran

We investigate the behavior of the solutions of a class of certain strictly hyperbolic equations defined on in relation to a class of metrics on the phas…

math.NT2021

An Algebraic Approach to q-Partial Fractions and Sylvester Denumerants

N. Uday Kiran

In 1857 Sylvester established an elegant theory that certain counting functions (which he termed denumerants) are quasi-polynomials by decomposing them into periodic and non-period…