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Yannick Forster 0002
Person information
- affiliation: INRIA Nantes, France
- affiliation (former): Saarland University, Germany
- affiliation (former): University of Cambridge, UK
Other persons with the same name
- Yannick Forster 0001
— BMW Group, Germany (and 2 more)
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2020 – today
- 2024
- [j9]Yannick Forster
, Matthieu Sozeau
, Nicolas Tabareau
:
Verified Extraction from Coq to OCaml. Proc. ACM Program. Lang. 8(PLDI): 52-75 (2024) - [c21]Yannick Forster, Dominik Kirst, Niklas Mück:
The Kleene-Post and Post's Theorem in the Calculus of Inductive Constructions. CSL 2024: 29:1-29:20 - [c20]Liron Cohen
, Yannick Forster
, Dominik Kirst
, Bruno da Rocha Paiva
, Vincent Rahli
:
Separating Markov's Principles. LICS 2024: 28:1-28:14 - 2023
- [c19]Yannick Forster
, Dominik Kirst
, Niklas Mück
:
Oracle Computability and Turing Reducibility in the Calculus of Inductive Constructions. APLAS 2023: 155-181 - [c18]Yannick Forster
, Felix Jahn, Gert Smolka:
A Computational Cantor-Bernstein and Myhill's Isomorphism Theorem in Constructive Type Theory (Proof Pearl). CPP 2023: 159-166 - [c17]Yannick Forster
, Felix Jahn:
Constructive and Synthetic Reducibility Degrees: Post's Problem for Many-One and Truth-Table Reducibility in Coq. CSL 2023: 21:1-21:21 - [i11]Yannick Forster, Dominik Kirst, Niklas Mück:
Oracle Computability and Turing Reducibility in the Calculus of Inductive Constructions. CoRR abs/2307.15543 (2023) - 2022
- [j8]Dominique Larchey-Wendling, Yannick Forster:
Hilbert's Tenth Problem in Coq (Extended Version). Log. Methods Comput. Sci. 18(1) (2022) - [c16]Yannick Forster
, Fabian Kunze, Nils Lauermann:
Synthetic Kolmogorov Complexity in Coq. ITP 2022: 12:1-12:19 - [c15]Yannick Forster
:
Parametric Church's Thesis: Synthetic Computability Without Choice. LFCS 2022: 70-89 - 2021
- [b1]Yannick Forster:
Computability in constructive type theory. Saarland University, Germany, 2021 - [j7]Yannick Forster
, Dominik Kirst, Dominik Wehr
:
Completeness theorems for first-order logic analysed in constructive type theory. J. Log. Comput. 31(1): 112-151 (2021) - [c14]Yannick Forster
:
Church's Thesis and Related Axioms in Coq's Type Theory. CSL 2021: 21:1-21:19 - [c13]Yannick Forster
, Fabian Kunze, Gert Smolka, Maxi Wuttke:
A Mechanised Proof of the Time Invariance Thesis for the Weak Call-By-Value λ-Calculus. ITP 2021: 19:1-19:20 - [i10]Yannick Forster:
Parametric Church's Thesis: Synthetic Computability without Choice. CoRR abs/2112.11781 (2021) - 2020
- [j6]Matthieu Sozeau, Abhishek Anand, Simon Boulier, Cyril Cohen, Yannick Forster
, Fabian Kunze, Gregory Malecha
, Nicolas Tabareau
, Théo Winterhalter
:
The MetaCoq Project. J. Autom. Reason. 64(5): 947-999 (2020) - [j5]Matthieu Sozeau, Simon Boulier, Yannick Forster
, Nicolas Tabareau
, Théo Winterhalter
:
Coq Coq correct! verification of type checking and erasure for Coq, in Coq. Proc. ACM Program. Lang. 4(POPL): 8:1-8:28 (2020) - [j4]Yannick Forster
, Fabian Kunze, Marc Roth
:
The weak call-by-value λ-calculus is reasonable for both time and space. Proc. ACM Program. Lang. 4(POPL): 27:1-27:23 (2020) - [c12]Yannick Forster
, Fabian Kunze, Maxi Wuttke:
Verified programming of Turing machines in Coq. CPP 2020: 114-128 - [c11]Simon Spies, Yannick Forster
:
Undecidability of higher-order unification formalised in Coq. CPP 2020: 143-157 - [c10]Yannick Forster
, Kathrin Stark:
Coq à la carte: a practical approach to modular syntax with binders. CPP 2020: 186-200 - [c9]Yannick Forster
, Dominik Kirst
, Dominik Wehr
:
Completeness Theorems for First-Order Logic Analysed in Constructive Type Theory. LFCS 2020: 47-74 - [i9]Dominique Larchey-Wendling, Yannick Forster
:
Hilbert's Tenth Problem in Coq. CoRR abs/2003.04604 (2020) - [i8]Yannick Forster
, Dominik Kirst, Dominik Wehr:
Completeness Theorems for First-Order Logic Analysed in Constructive Type Theory (Extended Version). CoRR abs/2006.04399 (2020) - [i7]Bohdan Liesnikov, Marcel Ullrich, Yannick Forster
:
Generating induction principles and subterm relations for inductive types using MetaCoq. CoRR abs/2006.15135 (2020) - [i6]Yannick Forster:
Church's thesis and related axioms in Coq's type theory. CoRR abs/2009.00416 (2020)
2010 – 2019
- 2019
- [j3]Yannick Forster
, Gert Smolka:
Call-by-Value Lambda Calculus as a Model of Computation in Coq. J. Autom. Reason. 63(2): 393-413 (2019) - [j2]Yannick Forster
, Ohad Kammar
, Sam Lindley
, Matija Pretnar
:
On the expressive power of user-defined effects: Effect handlers, monadic reflection, delimited control. J. Funct. Program. 29: e15 (2019) - [c8]Yannick Forster
, Dominik Kirst, Gert Smolka:
On synthetic undecidability in coq, with an application to the entscheidungsproblem. CPP 2019: 38-51 - [c7]Yannick Forster
, Dominique Larchey-Wendling:
Certified undecidability of intuitionistic linear logic via binary stack machines and minsky machines. CPP 2019: 104-117 - [c6]Yannick Forster
, Steven Schäfer, Simon Spies, Kathrin Stark:
Call-by-push-value in coq: operational, equational, and denotational theory. CPP 2019: 118-131 - [c5]Yannick Forster
, Fabian Kunze:
A Certifying Extraction with Time Bounds from Coq to Call-By-Value Lambda Calculus. ITP 2019: 17:1-17:19 - [c4]Dominique Larchey-Wendling
, Yannick Forster:
Hilbert's Tenth Problem in Coq. FSCD 2019: 27:1-27:20 - [i5]Yannick Forster, Fabian Kunze, Marc Roth:
The Weak Call-By-Value λ-Calculus is Reasonable for Both Time and Space. CoRR abs/1902.07515 (2019) - [i4]Yannick Forster
, Fabian Kunze:
A certifying extraction with time bounds from Coq to call-by-value $λ$-calculus. CoRR abs/1904.11818 (2019) - 2018
- [c3]Fabian Kunze, Gert Smolka, Yannick Forster
:
Formal Small-Step Verification of a Call-by-Value Lambda Calculus Machine. APLAS 2018: 264-283 - [c2]Yannick Forster
, Edith Heiter, Gert Smolka:
Verification of PCP-Related Computational Reductions in Coq. ITP 2018: 253-269 - [i3]Fabian Kunze, Gert Smolka, Yannick Forster
:
Formal Small-step Verification of a Call-by-value Lambda Calculus Machine. CoRR abs/1806.03205 (2018) - 2017
- [j1]Yannick Forster
, Ohad Kammar, Sam Lindley
, Matija Pretnar
:
On the expressive power of user-defined effects: effect handlers, monadic reflection, delimited control. Proc. ACM Program. Lang. 1(ICFP): 13:1-13:29 (2017) - [c1]Yannick Forster
, Gert Smolka:
Weak Call-by-Value Lambda Calculus as a Model of Computation in Coq. ITP 2017: 189-206 - [i2]Yannick Forster
, Edith Heiter, Gert Smolka:
Verification of PCP-Related Computational Reductions in Coq. CoRR abs/1711.07023 (2017) - 2016
- [i1]Yannick Forster, Ohad Kammar, Sam Lindley, Matija Pretnar:
On the Expressive Power of User-Defined Effects: Effect Handlers, Monadic Reflection, Delimited Control. CoRR abs/1610.09161 (2016)
Coauthor Index
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last updated on 2024-08-03 21:13 CEST by the dblp team
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