Results 41 to 50 of about 22,079 (282)

Orbifolds, fuzzy spheres and chiral fermions [PDF]

, 2010
Starting with a N=4 supersymmetric Yang-Mills theory in four dimensions with gauge group SU(3N) we perform an orbifold projection leading to a N=1 supersymmetric SU(N)^3 Yang-Mills theory with matter supermultiplets in bifundamental representations of ...
Chatzistavrakidis, Athanasios, Steinacker, Harold, Zoupanos, George   +2 more
core   +2 more sources

On the Algebraic Characteristics of Fuzzy Sub e-Groups

Journal of Function Spaces, 2021
Fuzzy set is a modern tool for depicting uncertainty. This paper introduces the concept of fuzzy sub e-group as an extension of fuzzy subgroup. The concepts of identity and inverse are generalized in fuzzy sub e-groups.
Supriya Bhunia, Ganesh Ghorai, Marwan Amin Kutbi, Muhammad Gulzar, Md Ashraful Alam   +4 more
doaj   +1 more source

A Massive Study of M2-brane Proposals [PDF]

, 2008
We test the proposals for the worldvolume theory of M2-branes by studying its maximally supersymmetric mass-deformation. We check the simplest prediction for the mass-deformed theory on N M2-branes: that there should be a set of discrete vacua in one-to ...
Gomis, Jaume, Rodriguez-Gomez, Diego, Van Raamsdonk, Mark, Verlinde, Herman   +3 more
core   +1 more source

On commutativity of intuitionistic L-fuzzy groups [PDF]

Notes on IFS
In this paper, we discuss the commutativity of an intuitionistic L-fuzzy subgroup of a group. Some necessary and sufficient conditions for an intuitionistic L-fuzzy subgroup to be commutative are derived.
Poonam Kumar Sharma
doaj   +1 more source

Dynamical generation of fuzzy extra dimensions, dimensional reduction and symmetry breaking [PDF]

, 2006
We present a renormalizable 4-dimensional SU(N) gauge theory with a suitable multiplet of scalar fields, which dynamically develops extra dimensions in the form of a fuzzy sphere S^2.
A.P. Balachandran, A.P. Balachandran, C.-S. Chu, C.S. Lim, D. Kapetanakis, George Zoupanos, H. Aoki, H. Steinacker, Harold Steinacker, I. Antoniadis, J. Madore, J. Madore, P. Aschieri, P. Aschieri, Paolo Aschieri, S.A. Abel, T. Azuma, T. Azuma, Theodoros Grammatikopoulos, W. Behr, Y.A. Kubyshin   +20 more
core   +3 more sources

Bipolar Fuzzy Magnified Translations in Groups

International Journal of Analysis and Applications, 2022
In this paper, we define a bipolar fuzzy magnified translation (BFMT) of a bipolar fuzzy subgroup (BFSG) of a group. Based on this concept we have also developed some important results and theorems on bipolar fuzzy groups.
U. Venkata Kalyani, T. Eswarlal, K. V. Narasimha Rao, A. Iampan   +3 more
doaj   +1 more source

Some characteristics of picture fuzzy subgroups via cut set of picture fuzzy set

Ratio Mathematica, 2022
Given any picture fuzzy set Q of a universe Y , the set Cr,s,t(Q) called the (r, s, t)-cut set of Q was studied. In this paper, some characteristics of picture fuzzy subgroup of a group are obtained via the cut sets of picture fuzzy set.
Taiwo Olubunmi Sangodapo, Babatunde Oluwaseun Onasanya, Babatunde Oluwaseun Onasanya   +2 more
doaj   +1 more source

Interval valued $(\in,\ivq)$-fuzzy filters of pseudo $BL$-algebras

, 2008
We introduce the concept of quasi-coincidence of a fuzzy interval value with an interval valued fuzzy set. By using this new idea, we introduce the notions of interval valued $(\in,\ivq)$-fuzzy filters of pseudo $BL$-algebras and investigate some of ...
A Di Nola, A Di Nola, A Dvurečenskij, A Dvurečenskij, A Dvurečenskij, A Iorgulescu, B Davvaz, B Davvaz, CC Chang, E Turunen, E Turunen, G Deschrijver, G Georgescu, G Georgescu, G Georgescu, HB Curry, J Rachunek, J Rachunek, J Zhan, Jianming Zhan, LA Zadeh, LA Zadeh, LA Zadeh, MV Janowitz, P Flonder, P Hájek, PM Pu, R Biswas, SK Bhakat, SK Bhakat, W Zeng, WC Nemitz, Wiesław A. Dudek, X Ma, XH Yuan, XH Zhang, XH Zhang, Young Bae Jun   +37 more
core   +1 more source

Scalar and Spinor Field Actions on Fuzzy $S^4$: fuzzy $CP^3$ as a $S^2_F$ bundle over $S^4_F$ [PDF]

, 2012
We present a manifestly Spin(5) invariant construction of squashed fuzzy $CP^3$ as a fuzzy $S^2$ bundle over fuzzy $S^4$. We develop the necessary projectors and exhibit the squashing in terms of the radii of the $S^2$ and $S^4$.
Dolan, Brian P., Huet, Idrish, Medina, Julieta, O'Connor, Denjoe   +3 more
core   +2 more sources

The Fuzzy S^4 by Quantum Deformation

, 2002
The fuzzy algebra of S^4 is discussed by quantum deformation. To this end we embed the classical S^4 in the Kaehler coset space SO(5)/U(2). The harmonic functions of S^4 are constructed in terms of the complex coordinates of SO(5)/U(2).
Aoyama, Aoyama, Aoyama, Aoyama, Bagger, Banks, Borel, Callan, Castelino, Coleman, Constable, Fedosov, Fedosov, Ganor, Grosse, Guralnik, Ho, Ho, Ishibashi, Iso, Itoh, Kimura, Kitazawa, Maldacena, McGreevy, Nair, Ramgoolam, Shogo Aoyama, Takahiro Masuda   +28 more
core   +2 more sources