VIBraTE Internal Seminar: Visiting PhD Students from Leibniz Institute of Polymer Research Dresden

On May 15, 2026, IICT-BAS hosted an internal research seminar as part of the VIBraTE project, featuring two presentations by visiting PhD students from the Leibniz Institute of Polymer Research Dresden (IPF Dresden), Germany. Teuku Fawzul Akbar presented his research on “Electroconductive Hydrogels for Sensing and Cell Fate Control”, exploring the potential of conductive hydrogel […]

Dr. Anish Kumar’s Seminar at IICT-BAS: “Special Functions and Their Extensions”

On December 2025 at the Institute of Information and Communication Technologies (IICT) – Bulgarian Academy of Sciences, we had the pleasure of hosting Dr. Anish Kumar for his seminar titled: “Special Functions and Their Extensions: From Classical Theory to Fox–Wright Type Functions, Integral Transforms, and Applications.” The talk provided a rich overview of the development […]

Elastic Curves: Old Problems, New Perspectives (2025.08)

Elasticity has fascinated scientists for centuries. Yet even in a field studied since the time of Euler, new perspectives can still be uncovered. A recent study focuses on elastic curves – flexible, bending shapes we encounter everywhere around us: from the stretched cables of a bridge to the coiled fishing line. The article examines a […]

VIBraTE and MatriChem Join Forces to Accelerate Neurotechnology Innovation

We are happy to announce our collaboration with MatriChem, an innovative Bulgarian startup and leader in the development and production of bioinks and bioresins for 3D bioprinting. MatriChem’s mission is to bridge the gap between scientific discovery and practical healthcare solutions, transforming advanced research into market-ready products that enhance patient care and safety. This formal […]

Finite Representations of the Wright Function (2024.02)

Abstract The two-parameter Wright special function is an interesting mathematical object that arises in the theory of the space and time-fractional diffusion equations. Moreover, many other special functions are particular instantiations of the Wright function. The article demonstrates finite representations of the Wright function in terms of sums of generalized hypergeometric functions, which in turn […]