O. Diekmann

O. Diekmann

Universiteit Utrecht

H-index: 55

Europe-Netherlands

About O. Diekmann

O. Diekmann, With an exceptional h-index of 55 and a recent h-index of 29 (since 2020), a distinguished researcher at Universiteit Utrecht, specializes in the field of Mathematics.

His recent articles reflect a diverse array of research interests and contributions to the field:

Separable mixing: The general formulation and a particular example focusing on mask efficiency

Perturbation Theory for Dual Semigroups V. Variation of Constants Formulas

A new short proof of an old folk theorem in functional differential equations

Population growth in discrete time: a renewal equation oriented survey

A systematic procedure for incorporating separable static heterogeneity into compartmental epidemic models

Modelling physiologically structured populations: renewal equations and partial differential equations

The effect of host population heterogeneity on epidemic outbreaks

On the formulation of size-structured consumer resource models (with special attention for the principle of linearized stability)

O. Diekmann Information

University

Position

Professor of Mathematics

Citations(all)

26817

Citations(since 2020)

9430

Cited By

21881

hIndex(all)

55

hIndex(since 2020)

29

i10Index(all)

142

i10Index(since 2020)

74

Email

University Profile Page

Universiteit Utrecht

Google Scholar

View Google Scholar Profile

O. Diekmann Skills & Research Interests

Mathematics

Top articles of O. Diekmann

Title

Journal

Author(s)

Publication Date

Separable mixing: The general formulation and a particular example focusing on mask efficiency

arXiv preprint arXiv:2307.16749

MCJ Bootsma

KMD Chan

O Diekmann

H Inaba

2023/7/31

Perturbation Theory for Dual Semigroups V. Variation of Constants Formulas

Odo Diekmann

Mats Gyllenberg

Horst R Thieme

2023/5/31

A new short proof of an old folk theorem in functional differential equations

O Diekmann

SM Verduyn Lunel

2023/5/31

Population growth in discrete time: a renewal equation oriented survey

Journal of Difference Equations and Applications

B Boldin

O Diekmann

JAJ Metz

2023/10/12

A systematic procedure for incorporating separable static heterogeneity into compartmental epidemic models

Journal of Mathematical Biology

Odo Diekmann

Hisashi Inaba

2023/2

Modelling physiologically structured populations: renewal equations and partial differential equations

Journal of Evolution Equations

Eugenia Franco

Odo Diekmann

Mats Gyllenberg

2023/9

The effect of host population heterogeneity on epidemic outbreaks

arXiv preprint arXiv:2308.06593

Martin Bootsma

Danny Chan

Odo Diekmann

Hisashi Inaba

2023/8/12

On the formulation of size-structured consumer resource models (with special attention for the principle of linearized stability)

Mathematical Models and Methods in Applied Sciences

Carles Barril

Àngel Calsina

Odo Diekmann

József Z Farkas

2022/6/15

Numerical bifurcation analysis of renewal equations via pseudospectral approximation

Journal of Computational and Applied Mathematics

Francesca Scarabel

Odo Diekmann

Rossana Vermiglio

2021/12/1

Twin semigroups and delay equations

Journal of Differential Equations

Odo Diekmann

SM Verduyn Lunel

2021/6/15

On discrete time epidemic models in Kermack-McKendrick form

MedRxiv

Odo Diekmann

Hans G Othmer

Robert Planqué

Martin CJ Bootsma

2021/3/26

One dimensional reduction of a renewal equation for a measure-valued function of time describing population dynamics

Acta Applicandae Mathematicae

Eugenia Franco

Mats Gyllenberg

Odo Diekmann

2021/10

Pseudospectral approximation of Hopf bifurcation for delay differential equations

SIAM Journal on Applied Dynamical Systems

Babette AJ de Wolff

Francesca Scarabel

SM Verduyn Lunel

Odo Diekmann

2021

The discrete-time Kermack–McKendrick model: A versatile and computationally attractive framework for modeling epidemics

Proceedings of the National Academy of Sciences

Odo Diekmann

Hans G Othmer

Robert Planqué

Martin CJ Bootsma

2021/9/28

Numerical bifurcation analysis of physiologically structured population models via pseudospectral approximation

Vietnam Journal of Mathematics

Francesca Scarabel

Dimitri Breda

Odo Diekmann

Mats Gyllenberg

Rossana Vermiglio

2021/3

On models of physiologically structured populations and their reduction to ordinary differential equations

Journal of mathematical biology

Odo Diekmann

Mats Gyllenberg

Johan AJ Metz

2020/1

Pseudospectral discretization of delay differential equations in sun-star formulation: Results and conjectures

Discrete and Continuous Dynamical Systems. Series S

Odo Diekmann

Francesca Scarabel

Rossana Vermiglio

2020

Special issue of the Journal of Mathematical Biology to honor Alan Hastings’ 65th birthday

Journal of mathematical biology

Odo Diekmann

Sergey Gavrilets

Mats Gyllenberg

Simon Levin

Mark Lewis

2020/1

The winner takes it all: how semelparous insects can become periodical

Journal of Mathematical Biology

Odo Diekmann

Robert Planqué

2020/1

When Are Two C0 Semigroups Related by a Bounded Perturbation?

Odo Diekmann

Mats Gyllenberg

Henk JAM Heijmans

2020/12/22

See List of Professors in O. Diekmann University(Universiteit Utrecht)

Co-Authors

H-index: 91
Maurice (Maus) W. Sabelis

Maurice (Maus) W. Sabelis

Universiteit van Amsterdam

H-index: 78
Roger M Nisbet

Roger M Nisbet

University of California, Santa Barbara

H-index: 62
Bas Kooijman

Bas Kooijman

Vrije Universiteit Amsterdam

H-index: 62
André de Roos

André de Roos

Universiteit van Amsterdam

H-index: 60
Hans (J.A.P.) Heesterbeek

Hans (J.A.P.) Heesterbeek

Universiteit Utrecht

H-index: 54
Vincent A. A. Jansen

Vincent A. A. Jansen

Royal Holloway, University of London

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