A class of definite integrals involving a quotient function with a reducible polynomial, logarithm and nested logarithm functions are derived with a possible connection to contact problems for a wedge. The derivations are expressed in terms of the Lerch function. Special cases are also derived in terms fundamental constants. The majority of the results in this work are new
In this work, the authors use their contour integral method to derive an application of the Fourier ...
.Several classes of functions of two variables one complex and one real are considered. These functi...
At the negative integers, there is a simple relation between the Lerch $\Phi$ function and the polyl...
This is a collection of definite integrals involving the logarithmic and polynomial functions in ter...
In this manuscript, the authors derive a double integral whose kernel involves the logarithmic funct...
This paper gives new integrals related to a class of special functions. This paper also showcases th...
Application of a Mellin transform to a series which represents a generalization of the Lerch zeta fu...
A class of definite integrals involving cyclotomic polynomials and nested logarithms is considered. ...
summary:Integrals of logarithmic and hypergeometric functions are intrinsically connected with Euler...
A family of generalized definite logarithmic integrals given by $$ \int_{0}^{1}\frac{\left(x^{ i m} ...
Integrals of logarithmic and hypergeometric functions are intrinsically connected with Euler sums. I...
A closed form expression for a triple integral not previously considered is derived, in terms of the...
We provide an explicit analytical representation for a number of logarithmic integrals in terms of t...
Graduation date: 1973Application of a Mellin transform to a series which\ud represents a generalizat...
By using Ramanujan's q-extension of the Euler integral representation for the gamma function, we der...
In this work, the authors use their contour integral method to derive an application of the Fourier ...
.Several classes of functions of two variables one complex and one real are considered. These functi...
At the negative integers, there is a simple relation between the Lerch $\Phi$ function and the polyl...
This is a collection of definite integrals involving the logarithmic and polynomial functions in ter...
In this manuscript, the authors derive a double integral whose kernel involves the logarithmic funct...
This paper gives new integrals related to a class of special functions. This paper also showcases th...
Application of a Mellin transform to a series which represents a generalization of the Lerch zeta fu...
A class of definite integrals involving cyclotomic polynomials and nested logarithms is considered. ...
summary:Integrals of logarithmic and hypergeometric functions are intrinsically connected with Euler...
A family of generalized definite logarithmic integrals given by $$ \int_{0}^{1}\frac{\left(x^{ i m} ...
Integrals of logarithmic and hypergeometric functions are intrinsically connected with Euler sums. I...
A closed form expression for a triple integral not previously considered is derived, in terms of the...
We provide an explicit analytical representation for a number of logarithmic integrals in terms of t...
Graduation date: 1973Application of a Mellin transform to a series which\ud represents a generalizat...
By using Ramanujan's q-extension of the Euler integral representation for the gamma function, we der...
In this work, the authors use their contour integral method to derive an application of the Fourier ...
.Several classes of functions of two variables one complex and one real are considered. These functi...
At the negative integers, there is a simple relation between the Lerch $\Phi$ function and the polyl...