Nowik, Tahl - Department of Mathematics, Bar Ilan University

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Nowik, Tahl - Department of Mathematics, Bar Ilan University

DISSECTING THE 2SPHERE BY IMMERSIONS Abstract. The self intersection of an immersion i : S 2 ! R 3 dissects S 2 into pieces which
On The Structure and Automorphism Group of Finite Alexander Quandles
Unknot diagrams requiring a quadratic number of Reidemeister moves to untangle
QUADRUPLE POINTS OF REGULAR HOMOTOPIES OF SURFACES IN 3-MANIFOLDS
COMPLEMENTARY REGIONS FOR MAPS OF SURFACES Abstract. Let F be a closed connected surface, M a closed connected 3manifold with
FINITE ORDER q-INVARIANTS OF IMMERSIONS OF SURFACES INTO Abstract. Given a surface F , we are interested in Z=2 valued invariants of immersions of F into
This article appeared in a journal published by Elsevier. The attached copy is furnished to the author for internal non-commercial research
AUTOMORPHISMS AND EMBEDDINGS OF SURFACES AND QUADRUPLE POINTS OF REGULAR HOMOTOPIES
HIGHER ORDER INVARIANTS OF IMMERSIONS OF SURFACES INTO 3SPACE
IMMERSIONS OF NONORIENTABLE SURFACES Abstract. Let F be a closed nonorientable surface. We classify all finite order invariants
FORMULAE FOR ORDER ONE INVARIANTS OF IMMERSIONS OF SURFACES
IMMERSIONS OF SURFACES INTO ASPHERICAL 3MANIFOLDS Abstract. We study finite order invariants of nullhomotopic immersions of a closed ori
This article appeared in a journal published by Elsevier. The attached copy is furnished to the author for internal non-commercial research
Mathematische Annalen manuscript No. (will be inserted by the editor)
ORDER ONE INVARIANTS OF IMMERSIONS OF SURFACES INTO 3SPACE
This article appeared in a journal published by Elsevier. The attached copy is furnished to the author for internal non-commercial research