activity
20072025
most citedSubdiffusion and weak ergodicity breaking in the presence of a reactive boundary

122 citations · 404 across the 8 of their papers we have counts for

collaborators

8 papers

math.NA2025

Computing the Zeros of a Holomorphic Function Using Quadrature-Based Subdivision and Rational Approximation of the Logarithmic Derivative

Jake Bowhay, Yuji Nakatsukasa, Irwin Zaid

We introduce a new method that uses AAA approximation to reliably compute all the zeros of a holomorphic function in a specified search region in the complex plane. Specifically, t…

cond-mat.stat-mech2012★ 61 cited

Bulk-mediated diffusion on a planar surface: full solution

Aleksei V. Chechkin, Irwin M. Zaid, Michael A. Lomholt +2

We consider the effective surface motion of a particle that intermittently unbinds from a planar surface and performs bulk excursions. Based on a random walk approach we derive the…

cond-mat.stat-mech2011★ 28 cited

Effective surface motion on a reactive cylinder of particles that perform intermittent bulk diffusion

Aleksei V. Chechkin, Irwin M. Zaid, Michael A. Lomholt +2

In many biological and small scale technological applications particles may transiently bind to a cylindrical surface. In between two binding events the particles diffuse in the bu…

cond-mat.soft2010★ 64 cited

Lévy Fluctuations and Tracer Diffusion in Dilute Suspensions of Algae and Bacteria

Irwin M. Zaid, Jörn Dunkel, Julia M. Yeomans

Swimming microorganisms rely on effective mixing strategies to achieve efficient nutrient influx. Recent experiments, probing the mixing capability of unicellular biflagellates, re…

cond-mat.soft2010★ 56 cited

Swimmer-tracer scattering at low Reynolds number

Jörn Dunkel, Victor B. Putz, Irwin M. Zaid +1

Understanding the stochastic dynamics of tracer particles in active fluids is important for identifying the physical properties of flow generating objects such as colloids, bacteri…

cond-mat.soft2009★ 26 cited

Noisy swimming at low Reynolds numbers

Jörn Dunkel, Irwin M. Zaid

Small organisms (e.g., bacteria) and artificial microswimmers move due to a combination of active swimming and passive Brownian motion. Considering a simplified linear three-sphere…