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Nenad Pavin

Researcher at University of Zagreb

Publications -  70
Citations -  1884

Nenad Pavin is an academic researcher from University of Zagreb. The author has contributed to research in topics: Spindle apparatus & Kinetochore. The author has an hindex of 20, co-authored 67 publications receiving 1620 citations. Previous affiliations of Nenad Pavin include Max Planck Society.

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Min-protein oscillations in Escherichia coli with spontaneous formation of two-stranded filaments in a three-dimensional stochastic reaction-diffusion model.

TL;DR: A three-dimensional stochastic reaction-diffusion model is introduced to describe MinD/MinE dynamical structures in Escherichia coli that spontaneously generates pole-to-pole oscillations of the membrane-associated MinD proteins, MinE ring, as well as filaments of the membranes-associated minD proteins.
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Collective behavior of antagonistically acting kinesin-1 motors.

TL;DR: The results show that mechanical interactions between motors can collectively generate coexisting transport regimes with distinct velocities and compare the experimental results to a quantitative theory based on the physical properties of individual motors.
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General theory for the mechanics of confined microtubule asters

TL;DR: A general theory to account for aster positioning in a confinement of arbitrary shape takes account of microtubule nucleation, growth, catastrophe, slipping, as well as interaction with cortical force generators.
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CENP-B box and pJα sequence distribution in human alpha satellite higher-order repeats (HOR)

TL;DR: Using the Key String Algorithm (KSA) to analyze Build 35.1 assembly, consensus alpha satellite higher-order repeats (HOR) and consensus distributions of CENP-B box and pJα motif in human chromosomes 1, 4, 5, 7, 8, 10, 11, 17, 19, and X are determined.
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Bursts in average lifetime of transients for chaotic logistic map with a hole

TL;DR: In this paper, the average lifetime τ of chaotic transients that are dependent on the hole position roughly follows the Frobenius-Perron semicircle pattern in most of the unit interval, but at the positions that correspond to the low period (1,2,3,ldots), unstable periodic orbits of the logistic map at r=4 there are bursts of τ.