AbstractWe continue the work of Crouch and Silva Leite on the geometry of cubic polynomials on Riemannian manifolds. In particular, we generalize the theory of Jacobi fields and conjugate points and present necessary and sufficient optimality condition
This unique monograph discusses the interaction between Riemannian geometry, convex programming, num...
Cubic surfaces embedded in complex projective 3-space are a classical illustration of the use of old...
We prove sectional and Ricci-type comparison theorems for the existence of conjugate points along su...
AbstractWe continue the work of Crouch and Silva Leite on the geometry of cubic polynomials on Riema...
Abstract: This paper analyzes the Riemannian cubic polynomials’s problem from a Hamiltonian point of...
Using the Euler-Jacobi formula we obtain an algebraic relation between the singular points of a poly...
AbstractRiemannian cubics are curves that generalise cubic polynomials to arbitrary Riemannian manif...
This paper studies a class of generalized complex cubic polynomials of the form p(z)=(z-1)(z-r_1)^k(...
This paper gives an analysis of the Riemannian cubic polynomials, with special interest in the Lie ...
We give an algebraic identity for cubic polynomials which generalizes Brahmagupta's identity and fac...
This thesis investigates cubic hypersurfaces and their Fano schemes. After introducing the Fano sche...
This thesis is prepared in four sections. In the first section, Rudiments about the thesis are given...
In this paper we study the orthogonality conditions satisfied by Jacobi polynomials $P_n^{(\alpha,\b...
Suppose f(x, y), g(x, y) are two polynomials with complex coeffi-cients. The classical Jacobian Conj...
In 1986 J. Nuttall published in Constructive Approximation the paper "Asymptotics of generalized Jac...
This unique monograph discusses the interaction between Riemannian geometry, convex programming, num...
Cubic surfaces embedded in complex projective 3-space are a classical illustration of the use of old...
We prove sectional and Ricci-type comparison theorems for the existence of conjugate points along su...
AbstractWe continue the work of Crouch and Silva Leite on the geometry of cubic polynomials on Riema...
Abstract: This paper analyzes the Riemannian cubic polynomials’s problem from a Hamiltonian point of...
Using the Euler-Jacobi formula we obtain an algebraic relation between the singular points of a poly...
AbstractRiemannian cubics are curves that generalise cubic polynomials to arbitrary Riemannian manif...
This paper studies a class of generalized complex cubic polynomials of the form p(z)=(z-1)(z-r_1)^k(...
This paper gives an analysis of the Riemannian cubic polynomials, with special interest in the Lie ...
We give an algebraic identity for cubic polynomials which generalizes Brahmagupta's identity and fac...
This thesis investigates cubic hypersurfaces and their Fano schemes. After introducing the Fano sche...
This thesis is prepared in four sections. In the first section, Rudiments about the thesis are given...
In this paper we study the orthogonality conditions satisfied by Jacobi polynomials $P_n^{(\alpha,\b...
Suppose f(x, y), g(x, y) are two polynomials with complex coeffi-cients. The classical Jacobian Conj...
In 1986 J. Nuttall published in Constructive Approximation the paper "Asymptotics of generalized Jac...
This unique monograph discusses the interaction between Riemannian geometry, convex programming, num...
Cubic surfaces embedded in complex projective 3-space are a classical illustration of the use of old...
We prove sectional and Ricci-type comparison theorems for the existence of conjugate points along su...
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