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researcher

I. Jensen

66 papers hereh-index 282.4k citations97 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author22
  • first author10
  • middle author21
  • last author11

Across the 64 of 66 papers where every author was matched, so the position is known.

fields
  • cond-mat.stat-mech39
  • math-ph15
  • cond-mat7
  • math.CO3
  • cond-mat.soft1
  • hep-lat1
same name
  • I. Jensen — 2 papers, h 4
  • I. Jensen — 1 paper, h 3
  • I. Jensen — 1 paper, h 10
  • I. Jensen — 1 paper, h 1
  • I. Jensen — 1 paper, h 1

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
19932022
most citedLow-density series expansions for directed percolation I: A new efficient algorithm with applications to the square lattice

181 citations · 1.9k across the 66 of their papers we have counts for

collaborators
Showing 2011 · math-phShow all

3 papers · 2 filters

math-ph2011★ 68 cited

A new transfer-matrix algorithm for exact enumerations: Self-avoiding polygons on the square lattice

Nathan Clisby, Iwan Jensen

We present a new and more efficient implementation of transfer-matrix methods for exact enumerations of lattice objects. The new method is illustrated by an application to the enum…

math-ph2011★ 38 cited

Two-dimensional self-avoiding walks and polymer adsorption: Critical fugacity estimates

Nicholas R. Beaton, Anthony J. Guttmann, Iwan Jensen

Recently Beaton, de Gier and Guttmann proved a conjecture of Batchelor and Yung that the critical fugacity of self-avoiding walks interacting with (alternate) sites on the surface…

math-ph2011★ 6 cited

A numerical adaptation of SAW identities from the honeycomb to other 2D lattices

Nicholas R Beaton, Anthony J Guttmann, Iwan Jensen

Recently, Duminil-Copin and Smirnov proved a long-standing conjecture by Nienhuis that the connective constant of self-avoiding walks on the honeycomb lattice is $\sqrt{2+\sqrt{2}}…

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