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J. Rosen

50 papers hereh-index 313.3k citations169 works total

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

author position
  • sole author7
  • middle author8
  • last author35

Across the 50 of 50 papers where every author was matched, so the position is known.

fields
  • math.PR50
same name
  • J. Rosen — 7 papers, h 6
  • J. Rosen — 4 papers
  • J. Rosen — 4 papers, h 16
  • J. Rosen — 4 papers, h 45
  • J. Rosen — 3 papers, h 59
  • J. Rosen — 1 paper, h 3

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
20012024
most citedLate points for random walks in two dimensions

42 citations · 145 across the 45 of their papers we have counts for

collaborators
Showing 2005Show all

4 papers · 1 filter

math.PR2005★ 21 cited

Large deviations for renormalized self-intersection local times of stable processes

Richard Bass, Xia Chen, Jay Rosen

We study large deviations for the renormalized self-intersection local time of d-dimensional stable processes of index β\in (2d/3,d]. We find a difference between the upper and low…

math.PR2005

Moderate deviations and laws of the iterated logarithm for the renormalized self-intersection local times of planar random walks

Richard F. Bass, Xia Chen, Jay Rosen

Let B_n be the number of self-intersections of a symmetric random walk with finite second moments in the integer planar lattice. We obtain moderate deviation estimates for B_n - E…

math.PR2005

A random walk proof of the Erdos-Taylor conjecture

Jay Rosen

For the simple random walk in Z^2 we study those points which are visited an unusually large number of times, and provide a new proof of the Erdos-Taylor conjecture describing the…

math.PR2005★ 16 cited

How large a disc is covered by a random walk in n steps?

Amir Dembo, Yuval Peres, Jay Rosen

We show that the largest disc covered by a simple random walk (SRW) on Z2 after n steps has radius n^{1/4+o(1)}, thus resolving an open problem of Révész [Random Walk i…

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Not affiliated with arXiv. Researcher data from Semantic Scholar (ODC-BY) and OpenAlex.