Florian Pop
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Romanian mathematician
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Florian Popmathematics Degrees
Mathematics
#1521
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#2476
Historical Rank
Algebraic Geometry
#54
World Rank
#57
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Measure Theory
#4363
World Rank
#5131
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Mathematics
Florian Pop's Degrees
- PhD Mathematics University of California, Berkeley
- Masters Mathematics University of Bucharest
- Bachelors Mathematics University of Bucharest
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Why Is Florian Pop Influential?
(Suggest an Edit or Addition)According to Wikipedia, Florian Pop is a Romanian mathematician, a professor of mathematics at the University of Pennsylvania. Pop received his Ph.D. in 1987 and his habilitation in 1991, both from the University of Heidelberg. He has been a member of the Institute for Advanced Study in Princeton, and a professor at the University of Bonn prior to joining the University of Pennsylvania faculty.
Florian Pop's Published Works
Published Works
- Embedding problems over large fields (1996) (184)
- Field Arithmetic (2019) (181)
- On Grothendieck's conjecture of birational anabelian geometry (1994) (90)
- Étale Galois covers of affine smooth curves (1995) (67)
- Non-abelian Fundamental Groups and Iwasawa Theory (2011) (58)
- Henselian implies large (2010) (46)
- The Oort Conjecture on lifting covers of curves (2014) (38)
- On the birational anabelian program initiated by Bogomolov I (2012) (34)
- Little survey on large fields - old & new (2014) (33)
- On the birational p-adic section conjecture (2010) (33)
- Galois-Teichmüller theory and arithmetic geometry (2012) (30)
- Elementary equivalence versus isomorphism (2001) (27)
- tale Galois covers of affine smooth curves: The geometric case of a conjecture of Shafarevich On Abhyankar's conjecture (1995) (25)
- On valued function fields I (1989) (23)
- Pro-ℓ abelian-by-central Galois theory of prime divisors (2010) (18)
- Arithmetic in the fundamental group of a p-adic curve: On the p-adic section conjecture for curves (2011) (17)
- Valuation Theory and Its Applications (2002) (17)
- Recovering function fields from their decomposition graphs (2012) (16)
- Geometric Galois Actions: Glimpses of Grothendieck's anabelian geometry (1997) (15)
- Classically Projective Groups and Pseudo Classically Closed Elds (14)
- Alterations and Birational Anabelian Geometry (2000) (14)
- Projective Group Structures as Absolute Galois Structures with Block Approximation (2002) (13)
- On the Galois Theory of function fields of one variable over number fields. (1990) (11)
- On valued function fields III. Reductions of algebraic curves. (1992) (11)
- GALOIS THEORY OF ZARISKI PRIME DIVISORS (2006) (10)
- Pro-' birational anabelian geometry over algebraically closed elds I (2003) (10)
- The Absolute Galois Group of the Field of Totally S-Adic Numbers (2009) (10)
- On valued function fields II. Regular functions and elements with the uniqueness property. (1990) (10)
- RECOVERING FIELDS FROM THEIR DECOMPOSITION GRAPHS (2007) (9)
- Characterization of Extremal Valued Fields (2010) (9)
- LARGE FIELDS IN DIFFERENTIAL GALOIS THEORY (2017) (8)
- On the Local Skolem Property. (1995) (8)
- Inertia elements versus Frobenius elements (2010) (8)
- On prosolvable subgroups of profinite free products and some applications (1995) (7)
- First-order definitions in function fields over anti-Mordellic fields (2006) (7)
- Pro-l birational anabelian geometry over algebraically closed fields I (2003) (7)
- P-ADICALLY PROJECTIVE GROUPS AS ABSOLUTE GALOIS GROUPS (2005) (7)
- Model Theory with Applications to Algebra and Analysis: First-order characterization of function field invariants over large fields (2008) (7)
- Riemann existence theorem with Galois action (1994) (7)
- PRO-` ABELIAN-BY-CENTRAL GALOIS THEORY OF ZARISKI PRIME DIVISORS (2006) (6)
- An extension of the Noether-Skolem theorem (1985) (6)
- – Tensor and homotopy criteria for functional equations of ladic and classical iterated integrals (2012) (5)
- Finite tripod variants of I/OM (2019) (5)
- A comparison between obstructions to local-global principles over semi-global fields (2019) (4)
- IHARA’S QUESTION/ODA–MATSUMOTO CONJECTURE (2010) (4)
- THE BLOCK APPROXIMATION THEOREM (2013) (3)
- Reconstruction of Function Fields from their pro-l abelian divisorial Inertia. (2018) (3)
- The pro-p Hom-form of the birational anabelian conjecture (2009) (3)
- Distinguishing every finitely generated field of characteristic \neq2 by a single field axiom. (2018) (3)
- Non-abelian Fundamental Groups and Iwasawa Theory: Lectures on anabelian phenomena in geometry and arithmetic (2011) (3)
- Elementary equivalence versus isomorphism, II (2017) (3)
- Chapter 10 Z / ` abelian-by-central Galois theory of prime divisors (2011) (3)
- ON THE MINIMIZED DECOMPOSITION THEORY OF VALUATIONS (2015) (2)
- The absolute Galois group of subfields of the field of totally $\boldsymbol{S}$-adic numbers (2012) (2)
- The birational anabelian conjecture | r e v i s i t e d | (2002) (2)
- Lifting of Curves (2012) (2)
- PRO-` GALOIS THEORY OF ZARISKI PRIME DIVISORS (2006) (1)
- PRO-` GALOIS THEORY OF ZARISKI PRIME DIVISORS (2006) (1)
- Characterizing finitely generated fields by a single field axiom. (2020) (1)
- Anabelian Phenomena in Geometry and Arithmetic (2005) (1)
- Function fields of one variable over PAC fields (2009) (1)
- The $\mathbb{Z}/p$ metabelian birational $p$ -adic section conjecture for varieties (2017) (1)
- Little survey on I/OM and its variants and their relation to (variants of) GTˆ — old & new (2021) (1)
- On the birational anabelian program initiated by Bogomolov I (2011) (0)
- A new version of KSOR method with lower number of iterations and lower spectral radius (2019) (0)
- Some) New Trends in Galois Theory and Arithmetic (2001) (0)
- Topics in Algebra: Seminar in Model Theory and Forms (2005) (0)
- Pro-p hom-form of the birational anabelian conjecture over sub-p-adic fields (2007) (0)
- Non-abelian Fundamental Groups and Iwasawa Theory: Preface (2011) (0)
- The Arithmetic of Fields (2006) (0)
- Appendix: The totally S-adic is not Hilbertian (2013) (0)
- Finite tripod variants of I/OM (2019) (0)
- A linear variant of GT (2021) (0)
- Non-abelian fundamental groups in arithmetic geometry : final report 1 (2010) (0)
- A Hom-form of the pro-p birational anabelian conjecture (2006) (0)
- Arizona Winter School 2005 Anabelian Phenomena in Geometry and Arithmetic (2005) (0)
- On a Conjecture of Colliot-Thelene (2019) (0)
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