| Front for the arXiv | |||
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| Articles by M.Teicher |
| 1. |
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arXiv:0804.0629 Cryptanalysis of the Algebraic Eraser and short expressions of permutations as products. Arkadius Kalka, Mina Teicher, Boaz Tsaban. math.GR (cs.CR math.CO math.PR). |
| 2. |
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arXiv:0803.3010 Coxeter covers of the classical Coxeter groups. M. Amram, R. Shwartz, M. Teicher. math.GR (math.AG). |
| 3. |
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arXiv:0803.3005 Fundamental group for the complement of the Cayley's singularities. M. Amram, M. Dettweiler, M. Friedman, M. Teicher. math.AG. |
| 4. |
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arXiv:0802.2338 On non Fundamental Group Equivalent Surfaces. Michael Friedman, Mina Teicher. math.AG. |
| 5. |
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arXiv:0801.3766 On the Well-possedness of the Problem of Reconstruction of Non-separate Boundary Conditions. A. M. Akhtyamov, A. V. Mouftakhov, M. Teicher, L. S. Yamilova. math.SP. |
| 6. |
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arXiv:0801.1872 Can One Hear Fastening of a Rod?. A. M. Akhtyamov, A. V. Mouftakhov, M. Teicher, L. S. Yamilova. math.SP. |
| 7. |
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arXiv:0801.1867 Identification of Boundary Conditions Using Natural Frequencies in Case of a Ring Membrane. A. M. Akhtymov, A. V. Mouftakhov, M. Teicher. math.SP. |
| 8. |
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arXiv:0712.3878 Trisecant Lemma for Non Equidimensional Varieties. J. Y. Kaminski, A. Kanel-Belov, M. Teicher. math.AG. |
| 9. |
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arXiv:0706.1680 On fundamental groups related to the Hirzebruch surface F_1. Michael Friedman, Mina Teicher. math.AG. |
| 10. |
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math/0612346 On the fundamental group of the complement of two tangent conics and an arbitrary number of tangent lines. Meirav Amram, David Garber, Mina Teicher. math.GT (math.AT math.GR). |
| 11. |
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math.AG/0609643 The Regeneration Of A 5-Point. Michael Friedman, Mina Teicher. math.AG. |
| 12. |
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math/0601454 Fundamental groups of some special quadric arrangements. M. Amram, M. Teicher. math.AG. |
| 13. |
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math.AG/0601047 Several Applications of Bezout Matrices. A. Shapiro, S. Kaplan, M. Teicher. math.AG (math.GM). |
| 14. |
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math.LO/0511153 The Hurwitz Equivalence Problem is Undecidable. E. Liberman, M. Teicher. math.LO (math.AG). |
| 15. |
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math/0501318 The fundamental group of Galois cover of the surface ${\mathbb T} \times {\mathbb T}$. Meirav Amram, Mina Teicher, Uzi Vishne. math.AG. |
| 16. |
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math.AG/0410444 Braid Monodromy Computation of Real Singular Curves. S. Kaplan, E. Liberman, M. Teicher. math.AG (math.GT). |
| 17. |
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math.GT/0410288 Palindromic Braids. F. Deloup, D. Garber, S. Kaplan, M. Teicher. math.GT (math.GR). |
| 18. |
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math.AG/0408335 Braid Monodromy Type and Rational Transformations of Plane Algebraic Curves. S. Kaplan, A. Shapiro, M. Teicher. math.AG (math.AT). |
| 19. |
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cs.CV/0408012 Three-Dimensional Face Orientation and Gaze Detection from a Single Image. J. Y. Kaminski, M. Teicher, D. Knaan, A. Shavit. cs.CV (cs.HC). |
| 20. |
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math.GR/0405185 Coxeter covers of the symmetric groups. Louis H. Rowen, Mina Teicher, Uzi Vishne. math.GR (math.AG). |
| 21. |
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math.AG/0404459 The Coxeter quotient of the fundamental group of a Galois cover of T \times T. Amram Meirav, Mina Teicher, Uzi Vishne. math.AG (math.GR). |
| 22. |
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math.AG/0404364 Braid monodromy factorization for a non-prime $K3$ surface branch curve. M. Amram, C. Ciliberto, R. Miranda, M. Teicher. math.AG. |
| 23. |
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math/0404076 Probabilistic Solutions of Equations in the Braid Group. D. Garber, S. Kaplan, M. Teicher, B. Tsaban, U. Vishne. math.GR (cs.CR math.GT). |
| 24. |
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math.GT/0401351 Local braid monodromies and local fundamental groups of tangented conic-line arrangements. Meirav Amram (Hebrew University), David Garber (Hebrew University), Mina Teicher (Bar-Ilan University). math.GT (math.AT). |
| 25. |
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math.GR/0312188 Conjugacy in Artin groups and applications to the classification of surfaces. Eddy Godelle, Mina Teicher, Shmuel Kaplan. math.GR. |
| 26. |
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math.GT/0305418 Fundamental groups of Tangent Conic-Line arrangements with Singularities up to order 6. Meirav Amram (Hebrew University, Jerusalem), David Garber (Hebrew University, Jerusalem), Mina Teicher (Bar-Ilan University, Ramat-Gan). math.GT (math.AT). |
| 27. |
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math.AG/0211197 Identifying Powers of Half-Twists and Computing its Root. T. Ben-Itzhak, S. Kaplan, M. Teicher. math.AG (math.GR math.GT). |
| 28. |
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math.AG/0209297 Pillow Degenerations of K3 Surfaces. Ciro Ciliberto, Rick Miranda, Mina Teicher. In: "Applications of Algebraic Geometry to Coding Theory, Physics, and Computation", NATO Science Series II, Vol. 36 (2001), 53-64. math.AG. |
| 29. |
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math/0209267 Length-based conjugacy search in the Braid group. D. Garber, S. Kaplan, M. Teicher, B. Tsaban, U. Vishne. math.GR (cs.CR math.AG). |
| 30. |
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math.AG/0208248 Fundamental groups of some quadric-line arrangements. Meirav Amram, Mina Teicher, Muhammed Uludag. math.AG. |
| 31. |
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math.GT/0208113 The fundamental group's structure of the complement of some configurations of real line arrangements. David Garber (Bar-Ilan University), Mina Teicher (Bar-Ilan University). Complex Analysis and Algebraic Geometry, Edited by T. Peternell and F.-O. Schreyer, de Gruyter, 173-223 (2000). math.GT (math.AT). |
| 32. |
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math.AG/0208099 Recovering an Algebraic Curve Using its Projections From Different Points. Applications to Static and Dynamic Computational Vision. M. Fryers, J. Y. Kaminski, M. Teicher. math.AG (math.CV). |
| 33. |
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math.AG/0207277 The fundamental group of the complement of the branch curve of T times T in C^2. Meirav Amram, Mina Teicher (Erlangen university, Bar-Ilan university). math.AG. |
| 34. |
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math.AG/0207262 On the degeneration, regeneration and braid monodromy of $T \times T$. Meirav Amram, Mina Teicher (Erlangen university, Bar-Ilan university). math.AG. |
| 35. |
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math.AG/0207240 Braid Monodromy of Special Curve. Meirav Amram, Mina Teicher (Department of MAthematics, Bar-Ilan university). JKTR, 10, n0. 2, 2001. math.AG. |
| 36. |
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math.AG/0205272 The fundamental group of a Galois cover of CP^1 X T. Meirav Amram, David Goldberg, Mina Teicher, Uzi Vishne. Algebr. Geom. Topol. 2 (2002) 403-432. math.AG (math.AT). |
| 37. |
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math/0110157 Some Applications of Algebraic Curves to Computational Vision. Michael Fryers, Jeremy Yirmeyahu Kaminski, Mina Teicher. math.AG (cs.IT). |
| 38. |
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math.AG/0110110 Graph Theoretic Method for Determining non Hurwitz Equivalence in the Braid Group and Symmetric group. M. Teicher, T. Ben-Itzhak. math.AG (math.AT math.GR). |
| 39. |
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math.AG/0107192 $\pi_1$-classification of real arrangements with up to eight lines. David Garber (Bar-Ilan Uni. , Israel), Mina Teicher (Bar-Ilan Uni. , Israel), Uzi Vishne (Hebrew University, Israel). Topology 42(1), 265--289 (2003). math.AG (math.AT math.GR). |
| 40. |
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math.AG/0107178 Classes of wiring diagrams and their invariants. David Garber (Bar-Ilan Uni. , Israel), Mina Teicher (Bar-Ilan Uni. , Israel), Uzi Vishne (Hebrew University, Israel). J. Knot Theory Rami. 11(8), 1165--1191 (2002). math.AG (math.AT math.GR). |
| 41. |
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math.AG/0106007 Identifying Half-Twists Using Randomized Algorithm Methods. S. Kaplan, M. Teicher. math.AG (math.AT). |
| 42. |
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math.AG/0105169 BMT Invariants of Surfaces and 4-Manifolds. Mina Teicher. math.AG (math.GT). |
| 43. |
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math.AG/0103194 Properties of Hurwitz Equivalence in the Braid Group of Order n. M. Teicher, T. Ben-Itzhak. math.AG (math.GR math.GT). |
| 44. |
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math.GR/0101232 Solving the Braid Word Problem Via the Fundamental Group. S. Kaplan (Bar Ilan University, Israel), M. Teicher (Bar Ilan University, Israel). math.GR (math.AG math.AT). |
| 45. |
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math.AG/0101233 Hurwitz Equivalence in Braid Group B_3. M. Teicher, T. Ben-Itzhak. math.AG. |
| 46. |
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math.GR/0101053 A New Algorithm for Solving the Word Problem in Braid Groups. David Garber (Bar-Ilan University), Shmuel Kaplan (Bar-Ilan University), Mina Teicher (Bar-Ilan University). math.GR (math.AG math.GT). |
| 47. |
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math.AG/9905129 Braid Monodromy Factorization and Diffeomorphism Types. Vik. S. Kulikov (Steklov Institute), M. Teicher (Bar-Ilan University). math.AG. |
| 48. |
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math.AG/9904090 Hirzebruch Surfaces: Degenerations, Related Braid Monodromy, Galois Covers. Mina Teicher (Bar-Ilan University). math.AG. |
| 49. |
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math.AG/9902152 New Invariants for surfaces. Mina Teicher (Bar-Ilan University). math.AG. |
| 50. |
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math.AG/9811111 The Fundamental Group of a CP^2 Complement of a Branch Curve as an Extension of a Solvable Group by a Symmetric Group. Mina Teicher (Bar-Ilan University). math.AG. |
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