activity
19942013
most citedRegularization of Automorphic Functions of Manifolds with Special Kähler Geometry

3 citations · 5 across the 7 of their papers we have counts for

collaborators

7 papers

math-ph2013

Calculation of the determinant in the Wheeler-De Witt equation

Carlos Jimenez, Nelson Vanegas

The Riemann-zeta function regularization procedure has been studied intensively as a good method in the computation of the determinant for pseudo-diferential operator. In this pape…

hep-th2012

Non Linear Lorentz Transformation and Doubly Special Relativity

A. N. Atehortua, D. E. Jaramillo, J. M. Mira +1

We generate non-linear representations of the Lorentz Group by unitary transformation over the Lorentz generators. To do that we use deformed scale transformations by introducing m…

physics.ed-ph2003

The Lorentz Group, a Galilean Approach

D. Jaramillo, N. Vanegas

We present a pedagogical approach to the Lorentz group. We start by introducing a compact notation to express the elements of the fundamental representation of the rotations group.…

hep-th1999★ 3 cited

Regularization of Automorphic Functions of Manifolds with Special Kähler Geometry

Nelson Vanegas

In this paper we find automorphic functions of coset manifolds with special Kähler geometry. We use ζ-functions to regularize an infinite product over integers which belong to a du…

hep-th1996★ 2 cited

Symplectic Embeddings, the Prepotentials and Automorphic Functions of

W. A. Sabra, S. Thomas, N. Vanegas

The holomorphic homogeneous prepotential encoding the special geometry of the special Kähler manifolds is constructed using…

hep-th1995

Special Geometry and Twisted Moduli in Orbifold Theories with Continuous Wilson Lines

W. A. Sabra, S. Thomas, N. Vanegas

Target space duality symmetries, which acts on Kähler and continuous Wilson line moduli, of a () 2-dimensional subspace of the moduli space of orbifold compact…