Journal of Mathematics, Physics and Mechanics

Prof. Meirav Amram is an Associate Professor of Mathematics at Sami Shamoon College of Engineering (SCE), Israel. She earned her Ph.D. in Mathematics from Bar-Ilan University and completed postdoctoral research at the University of Erlangen–Nürnberg, the Hebrew University of Jerusalem, and Bar-Ilan University. Her research focuses on algebraic geometry, algebraic topology, algebra, and geometry. She has received numerous prestigious fellowships, research grants, and teaching awards, has organized international conferences and mathematical seminars, and has published extensively in leading international mathematics journals.

• Algebraic Geometry
• Algebraic Topology
• Algebra
• Geometry
• Fundamental Groups
• Galois Covers
• Algebraic Surfaces
• Algebraic Curves
• Topological Methods in Algebraic Geometry
• Classification of Algebraic Surfaces and Curves

• Organizer of topology, geometry, algebraic geometry, and number theory sessions at Israeli Mathematical Union (IMU) meetings.
• Organizer of Algebraic Geometry seminars at Bar-Ilan University.
• Organizer of SCE College Colloquium.
• Chairperson of multiple international conferences (AGMA 2023–2026).
• Delivered invited talks at universities and international conferences in Germany, France, Poland, China, Turkey, Spain, Ukraine, and Israel.
• Principal investigator and collaborator in several international research grants, including DFG, ISF-NSFC, Emmy Noether, Minerva, DAAD, and Golda Meir fellowships.

1. The Fundamental Groups of Galois Covers of Planar Zappatic Deformations of Type Ek
2. Calculating the Fundamental Group of Galois Cover of the (2,3)-Embedding of CP¹ × T
3. The Height of a Permutation and Applications to Distance Between Real Line Arrangements
4. Fundamental Group of Galois Covers of Degree 5 Surfaces
5. On the Galois Covers of Degenerations of Surfaces of Minimal Degree
6. Fundamental Group of Galois Covers of Degree 6 Surfaces
7. Simply-Connected Properties of Algebraic Surfaces
8. Moduli Spaces of Arrangements of 12 Projective Lines with a Sextic Point
9. Non-Planar Degenerations and Related Fundamental Groups
10. The Fundamental Group of Galois Covers of Surfaces with Octahedral Envelope
11. The Realization Space of a Certain Conic-Line Arrangement of Degree 7 and a π1-Equivalent Zariski Pair
12. On Galois Covers of Unions of Zappatic Surfaces of Type Rk
13. Deformations of Zappatic Surfaces and Their Galois Covers
14. On Uniform and Nonhomogeneous Vector Bundles over Smooth Quadric Hypersurfaces