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pro vyhledávání: '"kumar, V. Sunil"'
Autor:
Kumar, V. Sunil, Kummari, Shekher, Catanante, Gaëlle, Gobi, K. Vengatajalabathy, Marty, Jean Louis, Goud, K. Yugender
Publikováno v:
In Sensors and Actuators: B. Chemical 15 February 2023 377
Autor:
Goud, K. Yugender, Reddy, K. Koteshwara, Khorshed, Ahmed, Kumar, V. Sunil, Mishra, Rupesh K., Oraby, Mohamed, Ibrahim, Alyaa Hatem, Kim, Hern, Gobi, K. Vengatajalabathy
Publikováno v:
In Biosensors and Bioelectronics 15 May 2021 180
Autor:
Satyanarayana, M., Goud, K. Yugender, Reddy, K. Koteshwara, Kumar, V. Sunil, Gobi, K. Vengatajalabathy
Publikováno v:
In Materials Science & Engineering C August 2019 101:103-110
Publikováno v:
In Microchemical Journal July 2019 148:626-633
Autor:
Das, Prasanta Kumar, Selvaganapathy, J. R., Sharma, Chandradew, Jha, Tarun Kumar, Kumar, V. Sunil
In the Randall-Sundrum model where the Standard Model fields are confined to the TeV brane located at the orbifold point $\theta = \pi$ and the gravity peaks at the Planck brane located at $\theta = 0$, the stabilized modulus (radion) field is requir
Externí odkaz:
http://arxiv.org/abs/1210.7407
Akademický článek
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Autor:
Hu, Xiaobing, Goud, K. Yugender, Kumar, V. Sunil, Catanante, Gaëlle, Li, Zhanhong, Zhu, Zhigang, Marty, Jean Louis
Publikováno v:
In Sensors and Actuators: B. Chemical 1 September 2018 268:278-286
Publikováno v:
Phys.Lett. B589 (2004) 155-161
We study the Pauli equation on non-commutative plane. It is shown that the Supersymmetry algebra holds to all orders in the non-commutative parameter $\theta$ in case the gyro-magnetic ratio $g$ is 2. Using Seiberg-Witten map, the first order in $\th
Externí odkaz:
http://arxiv.org/abs/hep-th/0402064
Publikováno v:
Int.J.Mod.Phys.A21:1199-1220,2006
Formation of topological objects during phase transitions has been discussed extensively in literature. In all these discussions defects and anti-defects form with equal probabilities. In contrast, many physical situations, such as formation of baryo
Externí odkaz:
http://arxiv.org/abs/hep-ph/0401076
Publikováno v:
Mod.Phys.Lett.A17:1559-1566,2002
A three-dimensional polynomial algebra of order $m$ is defined by the commutation relations $[P_0, P_\pm]$ $=$ $\pm P_\pm$, $[P_+, P_-]$ $=$ $\phi^{(m)}(P_0)$ where $\phi^{(m)}(P_0)$ is an $m$-th order polynomial in $P_0$ with the coefficients being
Externí odkaz:
http://arxiv.org/abs/math-ph/0205005