On smooth extensions of odd dimensional spheres and multidimensional Helton and Howe formula
- RADULESCU, FLORIN
DOIAbstract
On smooth extensions of odd dimensional spheres and multidimensional Helton and Howe formul
On smooth extensions of odd dimensional spheres and multidimensional Helton and Howe formul
The regularity of harmonic maps into spheres and applications to Bernstein problems b
The first purpose of this paper is to provide new finite field extension theorems for paraboloids an...
L'objet de ce travail est de prouver des théorèmes de géométrie hyperbolique en utilisant des méthod...
On smooth extensions of odd dimensional spheres and multidimensional Helton and Howe formul
We prove that every germ of a smooth fibration of an odd-dimensional round sphere by great circles e...
We develop isometry and inversion formulas for the Segal–Bargmann transform on odd-dimensional hyper...
This thesis examines an important problem in the field of differential topology: the 4-dimensional ...
Abstract. Existence and uniqueness of classical solutions for the multidimensional expanding Hele–Sh...
We study the representability of motivic spheres by smooth varieties. We show that certain explicit ...
AbstractWe study the geometry of right-angled hexagons in the hyperbolic 4-space H4 via Clifford num...
In this paper, parallel surfaces to normal ruled surface of general helices in the Sol³ are studied....
Abstract. By taking an appropriate zero-curvature limit, we obtain the spheri-cal functions on flat ...
We provide an account of Milnor's construction of an exotic 7-sphere and the subsequent rapid devel...
We compute the analytic torsion of a cone over a sphere of dimensions 1, 2, and 3, and we conjecture...
AbstractWe compute the analytic torsion of a cone over a sphere of dimensions 1, 2, and 3, and we co...
The regularity of harmonic maps into spheres and applications to Bernstein problems b
The first purpose of this paper is to provide new finite field extension theorems for paraboloids an...
L'objet de ce travail est de prouver des théorèmes de géométrie hyperbolique en utilisant des méthod...
On smooth extensions of odd dimensional spheres and multidimensional Helton and Howe formul
We prove that every germ of a smooth fibration of an odd-dimensional round sphere by great circles e...
We develop isometry and inversion formulas for the Segal–Bargmann transform on odd-dimensional hyper...
This thesis examines an important problem in the field of differential topology: the 4-dimensional ...
Abstract. Existence and uniqueness of classical solutions for the multidimensional expanding Hele–Sh...
We study the representability of motivic spheres by smooth varieties. We show that certain explicit ...
AbstractWe study the geometry of right-angled hexagons in the hyperbolic 4-space H4 via Clifford num...
In this paper, parallel surfaces to normal ruled surface of general helices in the Sol³ are studied....
Abstract. By taking an appropriate zero-curvature limit, we obtain the spheri-cal functions on flat ...
We provide an account of Milnor's construction of an exotic 7-sphere and the subsequent rapid devel...
We compute the analytic torsion of a cone over a sphere of dimensions 1, 2, and 3, and we conjecture...
AbstractWe compute the analytic torsion of a cone over a sphere of dimensions 1, 2, and 3, and we co...
The regularity of harmonic maps into spheres and applications to Bernstein problems b
The first purpose of this paper is to provide new finite field extension theorems for paraboloids an...
L'objet de ce travail est de prouver des théorèmes de géométrie hyperbolique en utilisant des méthod...
Add to ORKG