Results 61 to 70 of about 5,511 (192)

On Chiral Quantum Superspaces [PDF]

, 2011
36 pages.
FIORESI, RITA, D. Cervantes, M, Lledo
openaire   +4 more sources

Dissipative hydrodynamics in superspace [PDF]

Journal of High Energy Physics, 2018
AbstractWe construct a Schwinger-Keldysh effective field theory for relativistic hydrodynamics for charged matter in a thermal background using a superspace formalism. Superspace allows us to efficiently impose the symmetries of the problem and to obtain a simple expression for the effective action.
Amos Yarom, Natalia Pinzani-Fokeeva, Natalia Pinzani-Fokeeva, Kristan Jensen   +3 more
openaire   +5 more sources

High‐Entropy Magnetism of Murunskite

Advanced Functional Materials, Volume 35, Issue 40, October 1, 2025.
The study of murunskite (K2FeCu3S4) reveals that its magnetic and orbital order emerges in a simple I4/mmm crystal structure with complete disorder in the transition metal positions. Mixed‐valence Fe ions randomly occupy 1/4 of the tetrahedral sites, with the remaining 3/4 being filled by non‐magnetic Cu+ ions.
Davor Tolj, Priyanka Reddy, Ivica Živković, Luka Akšamović, Jian Rui Soh, Kamila Komȩdera, Izabela Biało, Naveen Kumar Chogondahalli Muniraju, Trpimir Ivšić, Mario Novak, Oksana Zaharko, Clemens Ritter, Thomas LaGrange, Wojciech Tabiś, Ivo Batistić, László Forró, Henrik M. Rønnow, Denis K. Sunko, Neven Barišić   +18 more
wiley   +1 more source

Harmonic superspaces for N = (1,1), 6D SYM theory

EPJ Web of Conferences, 2016
This is a short account of the off-shell N = (1,0) and on-shell N = (1,1), 6D harmonic superspace formalism and its applications for the analysis of higher-dimension invariants in N = (1,1) SYM theory.
Ivanov Evgeny
doaj   +1 more source

Supersymmetric Born-Infeld actions and new Fayet-Iliopoulos terms

Journal of High Energy Physics, 2019
We consider N $$ \mathcal{N} $$ = 1 supersymmetric Born-Infeld actions that have a second non-linear supersymmetry. We focus on the model proposed by Bagger and Galperin and show that the breaking of the second supersymmetry is sourced by the new Fayet ...
Niccolò Cribiori, Fotis Farakos, Magnus Tournoy   +2 more
doaj   +1 more source

The linear $\protect \mathfrak{n}(1|N)$–invariant differential operators and $\protect \mathfrak{n}(1|N)$–relative cohomology

Comptes Rendus. Mathématique, 2020
Over the $(1,N)$-dimensional supercircle $S^{1|N}$, we classify $\mathfrak{n}(1|N)$-invariant linear differential operators acting on the superspaces of weighted densities on $S^{1|N}$, where $\mathfrak{n}(1|N)$ is the Heisenberg Lie superalgebra.
Khalfoun, Hafedh, Laraiedh, Ismail
doaj   +1 more source

Superunitary Representations of Heisenberg Supergroups

, 2017
Numerous Lie supergroups do not admit superunitary representations except the trivial one, e.g., Heisenberg and orthosymplectic supergroups in mixed signature.
de Goursac, Axel, Michel, Jean-Philippe
core   +1 more source

Quaternionic (super)twistors extensions and general superspaces [PDF]

, 2016
In a attempt to treat a supergravity as a tensor representation, the 4-dimensional N-extended quaternionic superspaces are constructed from the (diffeomorphyc)graded extension of the ordinary Penrose-twistor formulation, performed in a previous work of ...
Cirilo-Lombardo, Diego Julio, Pervushin, Victor N.   +1 more
core   +2 more sources

MagStREXS, a crystallographic computer program to determine magnetic structures through resonant elastic X‐ray scattering data. I. Fundamental equations

Journal of Applied Crystallography, Volume 58, Issue 5, Page 1688-1699, October 2025.
This article presents the fundamental concepts and equations implemented in the program MagStREXS to determine magnetic structures based on resonant elastic X‐ray scattering diffraction data.Resonant elastic X‐ray scattering (REXS) is an experimental technique that can be highly valuable for studying magnetic structures in certain scenarios.
Pablo J. Bereciartua, Juan Rodríguez-Carvajal, Sonia Francoual   +2 more
wiley   +1 more source

Minkowski superspaces and superstrings as almost real-complex supermanifolds

, 2012
In 1996/7, J. Bernstein observed that smooth or analytic supermanifolds that mathematicians study are real or (almost) complex ones, while Minkowski superspaces are completely different objects. They are what we call almost real-complex supermanifolds, i.
A. A. Beilinson, A. Galperin, A. McHugh, A. Newlander, A. Yu. Vaintrob, A. Yu. Vajntrob, D. A. Leites, D. A. Leites, D. A. Leites, D. A. Leites, F. A. Berezin, I. A. Batalin, I. M. Shchepochkina, I. M. Shchepochkina, I. N. Bernshtein, J. Gomis, M. L. Kontsevich, O. I. Bogoyavlenskij, P. Deligne, P. Grozman, P. Grozman, P. Grozman, P. Ya. Grozman, P. Ya. Grozman, S. Bouarroudj, S. Kuzenko, S. Sternberg, V. M. Sergeev, Yu. I. Manin, Yu. I. Manin   +29 more
core   +1 more source