Dedicated to Vladimir Igorevich Arnol’d on the occasion of his 65th anniversary Abstract. We study the topology of polynomial functions by deforming them generically. We explain how the non-conservation of the total “quantity ” of singularity in the neighbourhood of infinity is related to the variation of topology in certain families of boundary singularities along the hyperplane at infinity. 1
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
During the last years there is an increasing interest in the behaviour of polynomials at innity. In ...
During the last years there is an increasing interest in the behaviour of polynomials at innity. In ...
Abstract. In families of polynomial functions one may encounter “singularity exchange at infinity ” ...
Abstract. Let f be a complex polynomial. We relate the behaviour of f “at infinity ” to the sheaf of...
Let f C n C be any polynomial function By using global polar methods we introduce models for the b...
This dissertation studies series of isolated singularities of plane curves. The focus is on topologi...
The Alexander polynomial of a plane curve is an important invariant in global theories on curves. Ho...
We prove the monodromy conjecture for the topological zeta function for all nondegenerate surface si...
We study vanishing cycles of meromorphic functions This gives a new and unitary point of view extend...
We generalize and complete some of Maxim\u27s recent results on Alexander invariants of a polynomial...
Abstract. In the paper ”Geometry of polynomial mapping at infinity via intersection homol-ogy ” the ...
We study transcendental meromorphic functions with essential singularities on Riemann surfaces. Ever...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
During the last years there is an increasing interest in the behaviour of polynomials at innity. In ...
During the last years there is an increasing interest in the behaviour of polynomials at innity. In ...
Abstract. In families of polynomial functions one may encounter “singularity exchange at infinity ” ...
Abstract. Let f be a complex polynomial. We relate the behaviour of f “at infinity ” to the sheaf of...
Let f C n C be any polynomial function By using global polar methods we introduce models for the b...
This dissertation studies series of isolated singularities of plane curves. The focus is on topologi...
The Alexander polynomial of a plane curve is an important invariant in global theories on curves. Ho...
We prove the monodromy conjecture for the topological zeta function for all nondegenerate surface si...
We study vanishing cycles of meromorphic functions This gives a new and unitary point of view extend...
We generalize and complete some of Maxim\u27s recent results on Alexander invariants of a polynomial...
Abstract. In the paper ”Geometry of polynomial mapping at infinity via intersection homol-ogy ” the ...
We study transcendental meromorphic functions with essential singularities on Riemann surfaces. Ever...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...
The subject of study in this thesis is the topology of the Milnor fibres of real singularities. A fo...