Composition-dependent antibacterial activity of porous multicomponent transition metal oxides

doi:10.1039/d6tb01528j

DOI: 10.1039/d6tb01528j ISSN: 2050-750X

Composition-dependent antibacterial activity of porous multicomponent transition metal oxides

Tihana Čižmar, Josipa Skelin Ilić, Vedran Kojić, Andreja Žužić

Porous multicomponent transition metal oxides show composition-dependent antibacterial activity. Among the investigated compositions, (WTaVHfFe) ₂ O ₂₁ exhibited the strongest inhibition of bacterial proliferation.

More from our Archive

DOI: 10.68381/jca02008 2026
Proximal Smoothness and the Lower-C ² Property
F. H. Clarke, R. J. Stern, P. R. Wolenski
DOI: 10.68381/jca13044 2026
Characterizations of Prox-Regular Sets in Uniformly Convex Banach Spaces
Frédéric Bernard, Lionel Thibault, Nadia Zlateva
DOI: 10.68381/jca15047 2026
Brøndsted-Rockafellar Property and Maximality of Monotone Operators Representable by Convex Functions in Non-Reflexive Banach Spaces
Maicon Marques Alves, Benar Fux Svaiter
DOI: 10.68381/jca16027 2026
Proximal Smoothness and the Exterior Sphere Condition
Chadi Nour, Ron J. Stern, Jean Takche
DOI: 10.68381/jca16053 2026
A New Old Class of Maximal Monotone Operators
Maicon Marques Alves, Benar Fux Svaiter
DOI: 10.68381/jca13045 2026
Maximal Monotonicity via Convex Analysis
Jonathan Borwein
DOI: 10.68381/jca08009 2026
Variational Inequalities and Regularity Properties of Closed Sets in Hilbert Spaces
Giovanni Colombo, Vladimir V. Goncharov
DOI: 10.68381/jca17060 2026
Existence and Uniqueness of Solutions for Non-Autonomous Complementarity Dynamical Systems
Bernard Brogliato, Lionel Thibault
DOI: 10.68381/jca01001 2026
Variational Sum of Monotone Operators
H. Attouch, J.-B. Baillon, M. Théra
DOI: 10.68381/jca22017 2026
Weak Convexity of Sets and Functions in a Banach Space
Grigorii E. Ivanov