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Jan Jadżyn

Researcher at Polish Academy of Sciences

Publications -  234
Citations -  2611

Jan Jadżyn is an academic researcher from Polish Academy of Sciences. The author has contributed to research in topics: Liquid crystal & Dielectric. The author has an hindex of 25, co-authored 234 publications receiving 2453 citations. Previous affiliations of Jan Jadżyn include Katholieke Universiteit Leuven.

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Study of the magnetic Fredericksz transition in ferronematics

TL;DR: The magnetic Fredericksz transition in a ferronematic (thermotropic nematic liquid crystal MBBA combined with fine magnetic particles of size 10 nm) has been studied as a function of the concentration of magnetic particles by means of simple dielectric measurements as mentioned in this paper.
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The structural transitions in ferronematics in combined electric and magnetic fields

TL;DR: In this paper, the electric Fredericksz transition in 8CB-based ferronematics exposed to strong magnetic field was studied both theoretically (by means of the Burylov and Raikher's theory) and experimentally (using capacity measurements).
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Anomalous Kerr effect relaxation in an alternating field.

TL;DR: Perturbation theory is used to derive the complex harmonic components arising in Kerr effect relaxation for an assembly of nonelectrically interacting, polar, and polarizable symmetric-top molecules acted on by a strong dc bias electric field superimposed on a weak ac electric field.
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Singular Pretransitional Behavior of the Electric Field-Dependent Part of the Thermodynamic Quantities of Strongly Polar Mesogenic Liquids in the Isotropic Phase

TL;DR: In this article, a new interpretation of the pretransitional temperature behavior of the static dielectric permittivity and its derivative in terms of the basic thermodynamic quantities: the internal energy, the entropy, and the Helmholtz free energy is presented.
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Determination of the nonlinear dielectric increment in the Cole-Davidson model.

TL;DR: The problem of the nonlinear dielectric relaxation of complex liquids is tackled in the context of the Cole-Davidson model by using an appropriate time derivative of noninteger order, and an infinite hierarchy of differential-recurrence relations for the moments is obtained.