Publications
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Conference Papers
- Dan Frumin, Herman Geuvers, Léon Gondelman, Niels van der Weide
Finite Sets in Homotopy Type Theory, CPP 2018, pp. 201-214.
Webpage
- Benedikt Ahrens, Dan Frumin, Marco Maggesi, Niels van der Weide
Bicategories in Univalent Foundations, FSCD 2019, Vol. 131, pp. 5:1-5:17.
- Niccolò Veltri and Niels van der Weide
Guarded Recursion in Agda via Sized Types, FSCD 2019, Vol. 131, pp. 31:1-32:19.
Repository
- Niels van der Weide and Herman Geuvers
The Construction of Set-Truncated Higher Inductive Types, MFPS 2019, Vol. 237 of ENTCS, pp. 261-280
- Niels van der Weide
Constructing Higher Inductive Types as Groupoid Quotients, LICS 2020, pp. 929–943.
- Benedikt Ahrens, Paige Randall North, Niels van der Weide
Semantics for two-dimensional type theory, LICS 2022, pp. 1-14.
- Niels van der Weide
The Formal Theory of Monads, Univalently, FSCD 2023, Vol. 260, pp. 6:1-6:23.
- Niels van der Weide, Deivid Vale, Cynthia Kop
Certifying Higher-Order Polynomial Interpretations, ITP 2023, Vol. 268, pp. 30:1-30:20.
- Niels van der Weide, Nima Rasekh, Benedikt Ahrens, Paige Randall North
Univalent Double Categories, CPP 2024, pp. 246-259.
- Benedikt Ahrens, Ralph Matthes, Niels van der Weide, Kobe Wullaert
Displayed Monoidal Categories for the Semantics of Linear Logic, CPP 2024, pp. 260-273.
- Niels van der Weide and Dan Frumin
The Interval Domain in Homotopy Type Theory, Geuversfest60, Logics and Type Systems in Theory and Practice. Lecture Notes in Computer Science, vol 14560.
- Niels van der Weide
Univalent Enriched Categories and the Enriched Rezk Completion, FSCD 2024, Vol. 299, pp. 4:1-4:19.
- Nima Rasekh, Niels van der Weide, Benedikt Ahrens, Paige Randall North
Insights From Univalent Foundations: A Case Study Using Double Categories, CSL 2025, Vol. 326, pp. 45:1-45:18.
- Cass Alexandru, Vikraman Choudhury, Jurriaan Rot, Niels van der Weide
Intrinsically Correct Sorting in Cubical Agda, CPP 2025, pp. 34-49.
- Niels van der Weide
The internal languages of univalent categories, LICS 2025, pp. 112-126.
- Steven Bronsveld, Herman Geuvers, Niels van der Weide
Impredicative Encodings of Inductive and Coinductive Types, FSCD 2025, Vol. 337, pp. 11:1-11:22.
- Simcha van Collem, Niels van der Weide and Herman Geuvers
Initial Algebras of Domains via Quotient Inductive-Inductive Types, MFPS 2025, Vol. 5 of ENTCS
- Niyousha Najmaei, Niels van der Weide, Benedikt Ahrens, Paige Randall North
From Semantics to Syntax: A Type Theory for Comprehension Categories, POPL 2026, PACMPL Volume 10, pp. 2409-2438.
- Kobe Wullaert, Niels van der Weide
Rezk Completions of Elementary Topoi, accepted at TYPES postproceedings 2025.
- Sam Speight, Niels van der Weide
Impredicativity in Linear Dependent Type Theory, under submission.
Journal Papers
- Henning Basold, Herman Geuvers, Niels van der Weide
Higher Inductive Types in Programming, Journal of Universal Computer Science, Vol. 23, No. 1, pp. 63-88.
- Niccolò Veltri and Niels van der Weide
Constructing Higher Inductive Types as Groupoid Quotients, Logical Methods in Computer Science, Volume 17, Issue 2, 2021, pp. 8:1–8:42.
- Benedikt Ahrens, Dan Frumin, Marco Maggesi, Niccolò Veltri, Niels van der Weide
Bicategories in Univalent Foundations, Mathematical Structures in Computer Science, 1-38.
- Benedikt Ahrens, Paige Randall North, Niels van der Weide
Bicategorical type theory: semantics and syntax, Mathematical Structures in Computer Science, 1-45.
- Niels van der Weide
The Formal Theory of Monads, Univalently, Logical Methods in Computer Science, Volume 21, Issue 1, 2025, pp. 16:1–16:30.
- Niels van der Weide
Univalent Enriched Categories and the Enriched Rezk Completion, accepted at Logical Methods in Computer Science.
- Niels van der Weide
The internal languages of univalent categories, under submission.
Extended Abstracts
- Dan Frumin, Herman Geuvers, Niels van der Weide
1-Types vs Groupoids, TYPES 2018, Braga
- Henning Basold, Niccolò Veltri, Niels van der Weide
Free Algebraic Theories as Higher Inductive Types, TYPES 2019, Oslo
- Benedikt Ahrens, Dan Frumin, Marco Maggesi, Niels van der Weide
Bicategories in Univalent Foundations, TYPES 2019, Oslo
- Niccolò Veltri, Niels van der Weide
Guarded Recursion in Agda via Sized Types, TYPES 2019, Oslo
- Niels van der Weide
Constructing Higher Inductive Types as Groupoid Quotients, TYPES 2020
- Deivid Vale, Niels van der Weide
Formalizing Higher-Order Termination in Coq, WST 2021
- Benedikt Ahrens, Paige Randall North, Niels van der Weide
Semantics for two-dimensional type theory, TYPES 2022, Nantes
- Benedikt Ahrens, Paige Randall North, Niels van der Weide
Semantics for two-dimensional type theory, HoTT/UF 2022, Haifa
- Niels van der Weide
Enriched Categories in Univalent Foundations, HoTT/UF 2023, Vienna
- Niels van der Weide
Enriched Categories in Univalent Foundations, TYPES 2023, Valencia
- Niels van der Weide and Kobe Wullaert
Rezk Completion of Bicategories, TYPES 2023, Valencia
- Cynthia Kop, Deivid Vale and Niels van der Weide
Nijn/ONijn: A New Certification Engine for Higher-Order Termination, HOR 2023, Rome
- Nima Rasekh, Niels van der Weide, Benedikt Ahrens, Paige Randall North
The Univalence Maxim and Univalent Double Categories, TYPES 2024, Copenhagen
- Niels van der Weide
The Internal Language of Univalent Categories, TYPES 2024, Copenhagen
- Niyousha Najmaei, Niels van der Weide, Benedikt Ahrens, Paige Randall North
A Type Theory for Comprehension Categories with Applications to Subtyping, TYPES 2025, Glasgow
- Herman Geuvers, Niels van der Weide, Steven Bronsveld
Impredicative Encodings of Inductive and Coinductive Types, TYPES 2025, Glasgow
- Kobe Wullaert, Niels van der Weide
Rezk completions For (Elementary) Topoi, TYPES 2025, Glasgow
- Niyousha Najmaei Wullaert, Niels van der Weide
A General Construction of Strict Models in HoTT, TYPES 2026, Gothenburg
- Sam Speight, Niels van der Weide
Impredicative Encodings of Linear Types, TYPES 2026, Gothenburg
- Sam Speight, Niels van der Weide
Internal Models of Linear Type Theories
Theses
- Computing Exact Solutions of Initial Value Problems, Bachelor Thesis Computer Science
- Model Structures on Toposes, Master Thesis Mathematics
- Higher Inductive Types, Master Thesis Computer Science
- Constructing Higher Inductive Types, PhD Thesis Computer Science