| 12/2005 |
Riemann and Ricci Fields in Geometric Structures Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr.  rp-2005-12.pdf |
| 11/2005 |
Derivative Operators in Metric and Geometric Structures Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-11.pdf |
| 10/2005 |
Metric Compatible Covariant Derivatives Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-10.pdf |
| 9/2005 |
Covariant Derivatives of Multivector and Extensor Fields Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-9.pdf |
| 8/2005 |
Multivector and Extensor Fields on Smooth Manifolds Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-8.pdf |
| 7/2005 |
Extensors in Geometric Algebra Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-7.pdf |
| 6/2005 |
Metric and Gauge Extensors Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-6.pdf |
| 5/2005 |
Geometric Algebras Antonio M. Moya, Virginia V. Fernández, Waldyr A. Rodrigues Jr. rp-2005-5.pdf |
| 4/2005 |
Non-radially Symmetric Solutions for a Superlinear Ambrosetti-Prodi Type Problem in a Ball Djairo G. Figueiredo, P. N. Srikanth, Sanjiban Santra Using a careful analysis of the Morse indices of the solutions obtained by using the Mountain Pass Theorem applied to the associated Euler-Lagrange functional acting both in the full space $H_0^1(\Omega)$ and in its subspace of radially symmetric functions we prove the existence of non-radially symmetric solutions of a problem of Ambrosetti-Prodi type in a ball. rp-2005-4.pdf |
| 3/2005 |
Asymptotically Linear Elliptic Problems in which the Nonlinearity Crosses at Least Two Eigenvalues Francisco O. V. de Paiva In this paper we establish the existence of multiple solutions for the semilinear elliptic problem\begin{eqnarray*}\begin{array}{ccl}-\Delta u = g(x,u) & {\rm in} & \Omega\\ u = 0\ \ & {\rm on} & \partial \Omega,\end{array}\end{eqnarray*}where $\Omega \subset \mathbb{R}^N$ is a bounded domain with smooth boundary $\partial \Omega$, $g:\Omega\times\mathbb{R}\to \mathbb{R}$ is a function of class $C^1$ such that $g(x,0)=0$ andwhich is asymptotically linear at infinity. rp-2005-3.pdf |
