AbstractWe introduce the notion of primitive pseudo-manifolds and prove that all pseudo-manifolds (without boundary) are built out of the primitive ones by a canonical procedure. This theory is used to explicitly determine and count all the pseudo-manifolds of dimension d ⩾ 1 on at most d + 4 vertices. As a consequence, it turns out that their geometric realisations are either spheres or iterated suspensions of the real projective plane
We describe a standard construction to get all closed, orientable n-manifolds, from a suitable class...
We introduce a novel and constructive definition of gluing data, and prove that a universal manifold...
In this thesis, we study "degenerate" (or "null") submanifolds of pseudo-riemannian manifolds, for w...
We introduce the notion of primitive pseudo-manifolds and prove that all pseudo-manifolds (without b...
AbstractWe introduce the notion of primitive pseudo-manifolds and prove that all pseudo-manifolds (w...
Abstract: A Smarandache geometry is a geometry which has at least one Smarandachely denied axiom(196...
It is a classical fact that the cotangent bundle $T^* M$ of a differentiable manifold $M$ enjoys a c...
Pseudo-parallel immersions into space forms are defined as extrinsic analogues of pseudo-symmetric m...
A normal pseudomanifold is a pseudomanifold in which the links of simplices are also pseudomanifolds...
A simplicial complex is said to satisfy complementarity if exactly one of each complementary pair of...
Abstract. Pseudo-parallel immersions into space forms are defined as extrinsic analogues of pseudo-s...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
A fake real projective space is a manifold homotopy equivalent to real projective space, but not dif...
AbstractLet Wm be an open, connected, m-dimensional PL manifold with a single end, denoted by ∞. In ...
We describe a standard construction to get all closed, orientable n-manifolds, from a suitable class...
We introduce a novel and constructive definition of gluing data, and prove that a universal manifold...
In this thesis, we study "degenerate" (or "null") submanifolds of pseudo-riemannian manifolds, for w...
We introduce the notion of primitive pseudo-manifolds and prove that all pseudo-manifolds (without b...
AbstractWe introduce the notion of primitive pseudo-manifolds and prove that all pseudo-manifolds (w...
Abstract: A Smarandache geometry is a geometry which has at least one Smarandachely denied axiom(196...
It is a classical fact that the cotangent bundle $T^* M$ of a differentiable manifold $M$ enjoys a c...
Pseudo-parallel immersions into space forms are defined as extrinsic analogues of pseudo-symmetric m...
A normal pseudomanifold is a pseudomanifold in which the links of simplices are also pseudomanifolds...
A simplicial complex is said to satisfy complementarity if exactly one of each complementary pair of...
Abstract. Pseudo-parallel immersions into space forms are defined as extrinsic analogues of pseudo-s...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
This book provides an up-to-date presentation of homogeneous pseudo-Riemannian structures, an essent...
A fake real projective space is a manifold homotopy equivalent to real projective space, but not dif...
AbstractLet Wm be an open, connected, m-dimensional PL manifold with a single end, denoted by ∞. In ...
We describe a standard construction to get all closed, orientable n-manifolds, from a suitable class...
We introduce a novel and constructive definition of gluing data, and prove that a universal manifold...
In this thesis, we study "degenerate" (or "null") submanifolds of pseudo-riemannian manifolds, for w...
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