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2020 – today
- 2024
[c16]Maximilian Doré, Evan Cavallo, Anders Mörtberg:
Automating Boundary Filling in Cubical Agda. FSCD 2024: 22:1-22:18- [i11]Axel Ljungström, Anders Mörtberg:
Computational Synthetic Cohomology Theory in Homotopy Type Theory. CoRR abs/2401.16336 (2024) - [i10]Daniel Gratzer, Håkon Robbestad Gylterud, Anders Mörtberg, Elisabeth Stenholm:
The Category of Iterative Sets in Homotopy Type Theory and Univalent Foundations. CoRR abs/2402.04893 (2024) - [i9]Maximilian Doré, Evan Cavallo, Anders Mörtberg:
Automating Boundary Filling in Cubical Agda. CoRR abs/2402.12169 (2024) - 2023
- [c15]Thomas Lamiaux
, Axel Ljungström, Anders Mörtberg:
Computing Cohomology Rings in Cubical Agda. CPP 2023: 239-252 - [c14]Axel Ljungström, Anders Mörtberg:
Formalizing π4(S3) ≅Z/2Z and Computing a Brunerie Number in Cubical Agda. LICS 2023: 1-13 - [i8]Axel Ljungström, Anders Mörtberg:
Formalizing π4(S^3) ≅ ℤ/2ℤ and Computing a Brunerie Number in Cubical Agda. CoRR abs/2302.00151 (2023) - 2022
- [c13]Benedikt Ahrens, Ralph Matthes, Anders Mörtberg:
Implementing a category-theoretic framework for typed abstract syntax. CPP 2022: 307-323 - [c12]Guillaume Brunerie, Axel Ljungström, Anders Mörtberg:
Synthetic Integral Cohomology in Cubical Agda. CSL 2022: 11:1-11:19 - [c11]Max Zeuner, Anders Mörtberg:
A Univalent Formalization of Constructive Affine Schemes. TYPES 2022: 14:1-14:24 - [i7]Thomas Lamiaux, Axel Ljungström, Anders Mörtberg:
Computing Cohomology Rings in Cubical Agda. CoRR abs/2212.04182 (2022) - 2021
- [j11]Andrea Vezzosi, Anders Mörtberg, Andreas Abel:
Cubical Agda: A dependently typed programming language with univalence and higher inductive types. J. Funct. Program. 31: e8 (2021) - [j10]Benedikt Ahrens, Simon Huber, Anders Mörtberg:
Preface to the MSCS Issue 31.1 (2021) Homotopy Type Theory and Univalent Foundations. Math. Struct. Comput. Sci. 31(1): 1-2 (2021) - [j9]Benedikt Ahrens, Simon Huber, Anders Mörtberg:
Preface to the MSCS Issue 31.1 (2021) Homotopy Type Theory and Univalent Foundations - Part II. Math. Struct. Comput. Sci. 31(4): 361-362 (2021) - [j8]Anders Mörtberg:
Cubical methods in homotopy type theory and univalent foundations. Math. Struct. Comput. Sci. 31(10): 1147-1184 (2021) - [j7]Carlo Angiuli, Evan Cavallo, Anders Mörtberg, Max Zeuner:
Internalizing representation independence with univalence. Proc. ACM Program. Lang. 5(POPL): 1-30 (2021) - [i6]Benedikt Ahrens, Ralph Matthes, Anders Mörtberg:
Implementing a Category-Theoretic Framework for Typed Abstract Syntax. CoRR abs/2112.06984 (2021) - 2020
- [c10]Anders Mörtberg, Loïc Pujet:
Cubical synthetic homotopy theory. CPP 2020: 158-171 - [c9]Evan Cavallo, Anders Mörtberg, Andrew W. Swan:
Unifying Cubical Models of Univalent Type Theory. CSL 2020: 14:1-14:17 - [i5]Carlo Angiuli, Evan Cavallo, Anders Mörtberg, Max Zeuner:
Internalizing Representation Independence with Univalence. CoRR abs/2009.05547 (2020)
2010 – 2019
- 2019
- [j6]Benedikt Ahrens, Ralph Matthes, Anders Mörtberg:
From Signatures to Monads in UniMath. J. Autom. Reason. 63(2): 285-318 (2019) - [j5]Andrea Vezzosi, Anders Mörtberg, Andreas Abel:
Cubical agda: a dependently typed programming language with univalence and higher inductive types. Proc. ACM Program. Lang. 3(ICFP): 87:1-87:29 (2019) - 2018
- [c8]Thierry Coquand, Simon Huber, Anders Mörtberg:
On Higher Inductive Types in Cubical Type Theory. LICS 2018: 255-264 - [i4]Thierry Coquand, Simon Huber, Anders Mörtberg:
On Higher Inductive Types in Cubical Type Theory. CoRR abs/1802.01170 (2018) - 2017
- [j4]Cyril Cohen, Thierry Coquand, Simon Huber, Anders Mörtberg:
Cubical Type Theory: A Constructive Interpretation of the Univalence Axiom. FLAP 4(10): 3127-3170 (2017) - 2016
- [j3]Guillaume Cano, Cyril Cohen, Maxime Dénès, Anders Mörtberg, Vincent Siles:
Formalized linear algebra over Elementary Divisor Rings in Coq. Log. Methods Comput. Sci. 12(2) (2016) - [c7]Benedikt Ahrens, Anders Mörtberg:
Some Wellfounded Trees in UniMath - Extended Abstract. ICMS 2016: 9-17 - [i3]Cyril Cohen, Thierry Coquand, Simon Huber, Anders Mörtberg:
Cubical Type Theory: a constructive interpretation of the univalence axiom. CoRR abs/1611.02108 (2016) - [i2]Benedikt Ahrens, Ralph Matthes, Anders Mörtberg:
From signatures to monads in UniMath. CoRR abs/1612.00693 (2016) - 2015
- [c6]Cyril Cohen, Thierry Coquand, Simon Huber, Anders Mörtberg:
Cubical Type Theory: A Constructive Interpretation of the Univalence Axiom. TYPES 2015: 5:1-5:34 - 2014
- [c5]Cyril Cohen, Anders Mörtberg:
A Coq Formalization of Finitely Presented Modules. ITP 2014: 193-208 - 2013
- [j2]Jónathan Heras, Thierry Coquand, Anders Mörtberg, Vincent Siles:
Computing persistent homology within Coq/SSReflect. ACM Trans. Comput. Log. 14(4): 26:1-26:16 (2013) - [c4]Cyril Cohen, Maxime Dénès, Anders Mörtberg:
Refinements for Free! CPP 2013: 147-162 - 2012
- [j1]Thierry Coquand, Anders Mörtberg, Vincent Siles:
A formal proof of Sasaki-Murao algorithm. J. Formaliz. Reason. 5(1): 27-36 (2012) - [c3]Thierry Coquand, Anders Mörtberg, Vincent Siles:
Coherent and Strongly Discrete Rings in Type Theory. CPP 2012: 273-288 - [c2]Jónathan Heras, Maxime Dénès, Gadea Mata, Anders Mörtberg, María Poza, Vincent Siles:
Towards a Certified Computation of Homology Groups for Digital Images. CTIC 2012: 49-57 - [c1]Maxime Dénès, Anders Mörtberg, Vincent Siles:
A Refinement-Based Approach to Computational Algebra in Coq. ITP 2012: 83-98 - [i1]Jónathan Heras, Thierry Coquand, Anders Mörtberg, Vincent Siles:
Computing Persistent Homology within Coq/SSReflect. CoRR abs/1209.1905 (2012)
Coauthor Index
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last updated on 2024-07-12 21:06 CEST by the dblp team
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