celine maistret math | Celine MAISTRET celine maistret math Celine Maistret. The Birch and Swinnerton–Dyer conjecture famously predicts that the rank of .
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0 · Local Arithmetic of Curves and Applications
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Dr Celine Maistret. PhD, BSc. Royal Society Dorothy Hodgkin Fellow and Proleptic Lecturer, School of Mathematics. Pure Mathematics. https://orcid.org/0000-0002-8684-7231. Email cm16281 @ bristol.ac. uk. BS8 .Publications & Preprints. Computing Euler Factors of genus 2 curves at odd primes of almost .Dr Celine Maistret. PhD, BSc. Current positions. Royal Society Dorothy Hodgkin Fellow and .
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Celine Maistret Celine's home page. Contacting Us. Undergrad and Postgrad admissions. .Céline Maistret University of Bristol. ANTS XVI. p-adic theories of curves. Types of curves: .
Celine Maistret. The Birch and Swinnerton–Dyer conjecture famously predicts that the rank of . Dr Celine Maisret has been accepted onto the academy’s SUSTAIN career .I am currently on the job market. From October 2020 - April 2024, I was a PhD student at the University of Sheffield under the supervision of Dr. Frazer Jarvis. I passed my viva in July 2024. From May 2024 - September 2024, I was a Research Associate at the University of Bristol working with Dr. Céline Maistret. My interests lie in the global and local arithmetic of curves, .
Dr Celine Maistret. PhD, BSc. Current positions. Royal Society Dorothy Hodgkin Fellow and Proleptic Lecturer School of Mathematics; Contact. [email protected]; Fry Building. Woodland Road. BS8 1UG +44 117 455 5683; Press and media. Many of our academics speak to the media as experts in their field of research. If you are a journalist . A remark on Tate's algorithm and Kodaira types, with V. Dokchitser, Acta Arith. 160 (2013), 95-100 (abs, pdf) Non-commutative Iwasawa theory for modular forms, with J. Coates, Z. Liang, W. Stein and R. SujathaProc. London Math. Soc. 107(3), 2013, 481-516 (abs, pdf)() Brauer relations in finite groups II - quasi-elementary groups of order p a q, with A. Bartel, J. Group .
machinery of cluster pictures introduced by Dokchitser, Dokchitser, Maistret and Morgan in [DDMM23] provides a formula to compute their conductor exponents in terms of arithmetic data of the roots of their defining polynomials. The method goes roughly as follows. For simplicity, consider a hyperelliptic curve C~Q∶ y2 = f(x). Compute the .Céline Maistret is on Facebook. Join Facebook to connect with Céline Maistret and others you may know. Facebook gives people the power to share and makes the world more open and connected. View PDF Abstract: We compute the conductor exponents at odd places using the machinery of cluster pictures of curves for three infinite families of hyperelliptic curves. These are families of Frey hyperelliptic curves constructed by Kraus and Darmon in the study of the generalised Fermat equations of signatures $(r,r,p)$ and $(p,p,r)$, respectively. View PDF Abstract: We compute the conductor exponents at odd places using the machinery of cluster pictures of curves for three infinite families of hyperelliptic curves. These are families of Frey hyperelliptic curves constructed by Kraus and Darmon in the study of the generalised Fermat equations of signatures $(r,r,p)$ and $(p,p,r)$, respectively.
Hello world! I am Alex, I'm a researcher interested in (formalization of) mathematics, computer science and machine learning. I currently work at Harmonic, applying machine learning and formal methods to develop and scale AI systems that can reason and learn without depending on human generated data.Previously I was a Heilbronn Research Fellow at King's College London.arXiv:2402.02271v2 [math.NT] 28 May 2024 COMPUTING EULER FACTORS OF GENUS 2 CURVES AT ODD PRIMES OF ALMOST GOOD REDUCTION CÉLINE MAISTRET, ANDREW SUTHERLAND Abstract. We present an efficient algorithm to compute the Euler factor of a genus 2 curve C/Q at an odd prime pthat is of bad reduction for Cbut of good reduction for the .
arXiv:2402.02271v1 [math.NT] 3 Feb 2024 COMPUTING EULER FACTORS OF GENUS 2 CURVES AT ODD PRIMES OF ALMOST GOOD REDUCTION CÉLINE MAISTRET, ANDREW SUTHERLAND Abstract. We present an efficient algorithm to compute the Euler factor of a genus 2 curve C/Q at an odd prime pthat is of bad reduction for Cbut of good reduction for the .
Math 726: L-functions and modular forms Fall 2011 Lecture 12 : Hecke Operators and Hecke theory Instructor: Henri Darmon Notes written by: Celine Maistret Recall that we found a formula for multiplication of operators : TnTm = Tnm when gcd(m;n) = 1 Tpr = TpTpr 1 p k 1T pr 2 In particular, we note that all Hecke Operator commute.“The Birch and Swinnerton-Dyer conjecture for an elliptic curve over ℚ(∜5)” (published in Arch. Math., preprint on ArXiv) “Numerical verification of the Birch and Swinnerton-Dyer conjecture for hyperelliptic curves of higher genus over ℚ up to squares” (published in .He received an Sc.B. in math at Brown University in 2015. His interests are in algebraic geometry and number theory. . Maistret’s work revolves around the arithmetic of abelian varieties, with a particular interest toward computations related to the parity conjecture and the Birch and Swinnerton-Dyer conjecture. She is currently a Royal .
Celine Maistret is on Facebook. Join Facebook to connect with Celine Maistret and others you may know. Facebook gives people the power to share and makes the world more open and connected. A postgraduate mathematics two-week summer school jointly funded by the Clay Mathematics Institute and the Heilbronn Institute for Mathematical Research. Student places are offered with accommodation, refreshments and subsistence allowance. Eights speakers have been invited to deliver four hours of lectures each with discussion workshops scheduled for .For math fans: A hitchhiker's guide to the number 42., Scientific American, September 21, 2020. A Ticketmaster for science seminars, MIT News, May 26, 2020. Online directory makes free science talks easier to find in coronavirus era , Nature, June 4, 2020.
Céline Maistret was a postdoctoral faculty fellow at Boston University until 2020. Céline received her Ph.D. from the University of Warwick in 2017 and was a research associate at the University of Bristol before joining Boston University. Maistret’s work revolves around the arithmetic of abelian varieties, with a particular interest toward . Assuming finiteness of the Tate--Shafarevich group, we prove that the Birch--Swinnerton-Dyer conjecture correctly predicts the parity of the rank of semistable principally polarised abelian surfaces. If the surface in question is the Jacobian of a curve, we require that the curve has good ordinary reduction at 2-adic places.Organizers: Jennifer Balakrishnan, Edgar Costa, Noam Elkies, David Roe, Andrew Sutherland, John Voight.. Please contact [email protected] with any questions.. This conference is an activity of the Simons Collaboration in Arithmetic Geometry, Number Theory, and Computation.We are grateful to the Simons Foundation for its financial support.. accessibility
arXiv:2402.02271v1 [math.NT] 3 Feb 2024 COMPUTING EULER FACTORS OF GENUS 2 CURVES AT ODD PRIMES OF ALMOST GOOD REDUCTION CÉLINE MAISTRET, ANDREW SUTHERLAND Abstract. We present an efficient algorithm to compute the Euler factor of a genus 2 curve C/Q at an odd prime pthat is of bad reduction for Cbut of good reduction for the .
Celine Maistret University of Bristol. C line Maistret Speaker Carmin.tv. Bristol mathematician wins national STEM award - techSPARK. . 2801 - conferences.cirm-math.fr. Defying Dementia goes to Parliament - Lancaster University. 2000 staff and 200 Bristol students affected by . Download PDF Abstract: We present an efficient algorithm to compute the Euler factor of a genus 2 curve C/Q at an odd prime p that is of bad reduction for C but of good reduction for the Jacobian of C (a prime of ``almost good'' reduction). Our approach is based on the theory of cluster pictures introduced by Dokchitser, Dokchitser, Maistret, and Morgan, .
Céline Maistret. Boston University Boston University Arithmetic invariants and parity of ranks of abelian surfaces Heilbronn Number Theory Seminar 18th December 2019, 4:00 pm – 5:00 pm Fry Building, 2.04 Let A/K be an abelian variety over a number field. If A/K admits an isogeny of a particular type, it is known how to control the parity of . The aim of the school is to give an overview of established results and current research on elliptic curves by covering the whole spectrum of techniques developed so far. There will be 6 courses of 3 hours each plus exercises sessions. Analytic Methods – Alina Cojocaru Arithmetic Statistics – Jennifer Park Modularity-based Methods – Chao Li Points and Heights – . Assuming finiteness of the Tate--Shafarevich group, we prove that the Birch--Swinnerton-Dyer conjecture correctly predicts the parity of the rank of semistable principally polarised abelian surfaces. If the surface in question is the Jacobian of a curve, we require that the curve has good ordinary reduction at 2-adic places.arXiv:2402.02271v1 [math.NT] 3 Feb 2024 COMPUTING EULER FACTORS OF GENUS 2 CURVES AT ODD PRIMES OF ALMOST GOOD REDUCTION CÉLINE MAISTRET, ANDREW SUTHERLAND Abstract. We present an efficient algorithm to compute the Euler factor of a genus 2 curve C/Q at an odd prime pthat is of bad reduction for Cbut of good reduction for the .
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Local Arithmetic of Curves and Applications
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