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CERN Document Server 39 のレコードが見つかりました。  1 - 10次最後  レコードへジャンプ: 検索にかかった時間: 0.63 秒 
1.
A Lower Bound on Inelasticity in Pion-Pion Scattering / Martin, André (CERN) ; Roy, S.M. (Tata Inst.)
Assuming that the pion-pion scattering amplitude and its absorptive part are analytic inside an ellipse in $t$- plane with foci $t=0$, $u=0$ and right extremity $t=4 m_{\pi}^2 +\epsilon $, ($\epsilon > 0$), except for cuts prescribed by Mandelstam representation for $t\geq 4 m_{\pi}^2$, $u\geq 4 m_{\pi}^2$ , and bounded by $s^N$ on the boundary of this domain, we prove that for $s\rightarrow \infty$, \sigma_{inel} (s) > \frac{Const}{s^{5/2} }\exp {[-\frac{\sqrt{s}}{4} (N+5/2) \ln {s} ]}..
CERN-TH-2017-215; arXiv:1710.07140.- 2017-12-14 - 11 p. - Published in : Phys. Rev. D 96 (2017) 114014 Fulltext: PDF; Preprint: PDF;
2.
Froissart Bound on Inelastic Cross Section Without Unknown Constants / Martin, André (CERN) ; Roy, S.M. (Tata Inst.)
Assuming that axiomatic local field theory results hold for hadron scattering, Andr\'e Martin and S. M. [...]
arXiv:1503.01261; CERN-PH-TH-2015-035; CERN-PH-TH-2015-035.- Geneva : CERN, 2015-04-17 - 10 p. - Published in : Phys. Rev. D 91 (2015) 076006 APS Open Access article: PDF; Fulltext: PDF; External link: Preprint
3.
Froissart Bound on Total Cross-section without Unknown Constants / Martin, André (CERN) ; Roy, S.M. (Tata Inst.)
We determine the scale of the logarithm in the Froissart bound on total cross-sections using absolute bounds on the D-wave below threshold for $\pi\pi$ scattering. E.g. [...]
arXiv:1306.5210; CERN-PH-TH-2013-113; CERN-PH-TH-2013-113.- 2014-02-25 - 7 p. - Published in : Phys. Rev. D 89 (2014) 045015 APS published version, local copy: PDF; Fulltext: PDF; External link: Preprint
4.
An upper bound on the total inelastic cross-section as a function of the total cross-section / Wu, Tai Tsun (Harvard U. ; CERN) ; Martin, Andre (CERN) ; Roy, Shasanka Mohan (Tata Inst.) ; Singh, Virendra (Tata Inst.)
Recently Andr\'e Martin has proved a rigorous upper bound on the inelastic cross-section $\sigma_{inel}$ at high energy which is one-fourth of the known Froissart-Martin-Lukaszuk upper bound on $\sigma_{tot}$. Here we obtain an upper bound on $\sigma_{inel}$ in terms of $\sigma_{tot}$ and show that the Martin bound on $\sigma_{inel}$ is improved significantly with this added information..
arXiv:1011.1349; CERN-PH-TH-2010-247; CERN-PH-TH-2010-247.- 2011 - 4 p. - Published in : Phys. Rev. D 84 (2011) 025012 APS Published version, local copy: PDF; Fulltext: PDF; External link: Preprint
5.
Unitarity bounds on elastic absorptive parts in terms of the diffraction peak width / Auberson, G ; Roy, S M
McDowell and Martin (1964) derived a lower bound on the forward logarithmic slope b of the absorptive contribution to the elastic differential cross-section d sigma /sup A//dt of two spinless particles, in terms of the total cross-section sigma /sub tot/ and the absorptive contribution to the elastic cross-section sigma /sub el //sup A/. The authors show that, by using the experimental information that the band is close to saturation, one may obtain both a nontrivial lower bound on (d sigma /sup A//dt)(s, t) as well as information on the existence and location of zeros of A(s, t). [...]
CERN-TH-2269.- 1977 - Published in : Nuovo Cimento, Lett. 19 (1977) 97-104 Fulltext: PDF;
6.
Apparent violation of unitarity in elastic pi /sup -/p scattering / Roy, S M (Tata Inst of Fundamental Res, Bombay, India)
The author deduces that if f(cos theta ) has nonnegative partial waves, then (f(cos theta )/f(1))/sup 2/<or=/sup 1///sub 3/+/sup 2 ///sub 3/f(/sup 1///sub 2/(3 cos/sup 2/ theta -1))/f(1) for -1<or=cos theta <or=1. Applying this, it is shown that recent determinations of the pi /sup -/p slope parameter for mod t mod <or=0.04 (GeV/c)/sup 2/ at 100 GeV/c at CERN, together with those at larger mod t mod at Fermilab, imply a substantial violation of unitarity, though each determination by itself is consistent with unitarity. [...]
1979 - Published in : Phys. Rev. Lett. 43 (1979) 19-22
7.
Upper bounds on the fine structure constant and on nucleon magnetic moments in terms of Compton scattering cross sections / Roy, S M ; Vengurlekar, A S
The authors assume that the forward nucleon Compton amplitudes obey to lowest order in alpha , the dispersion relations of Gell-Mann, Goldberger and Thirring. They then deduce rigorously bounds on alpha and on the nucleon magnetic moments in terms of the pion mass, the nucleon mass, the total hadronic absorption cross sections on nucleons, and the forward differential cross sections for Compton scattering. [...]
1976 - Published in : Nucl. Phys. B 114 (1976) 449-57
8.
A scaling property of shrinking diffraction peaks / Auberson, G ; Roy, S M
CERN-TH-2210.- Geneva : CERN, 1976 - 13 p. - Published in : Nucl. Phys. B 117 (1976) 322 Fulltext: PDF;
9.
Upper bounds on the fine structure constant and on nucleon magnetic moments in terms of Compton scattering cross-section / Roy, S M ; Vengurlekar, A S
CERN-TH-2184.- Geneva : CERN, 1976 - 11 p. - Published in : Nucl. Phys. B 114 (1976) 449 Fulltext: PDF;
10.
Upper bounds on particle-antipaticle elastic cross-section differences / Roy, S M (CERN)
CERN-TH-1333.- 1971 - Published in : Nucl. Phys. B 34 (1971) 528-540 Fulltext: PDF;

CERN Document Server : 39 のレコードが見つかりました。   1 - 10次最後  レコードへジャンプ:
似た著者名:
173 Roy, S
28 Roy, S B
12 Roy, S C
1 Roy, S D
8 Roy, S K
55 Roy, S M
2 Roy, S N
2 Roy, S S
1 Roy, S Shyam
30 Roy, S.
1 Roy, S. M.
1 Roy, S.K.
11 Roy, S.R.
12 Roy, Sabyasachi
3 Roy, Sambuddha
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6 Roy, Samiran
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1 Roy, Sanat Kumar
1 Roy, Sandip
1 Roy, Sandipta
3 Roy, Sanjay
4 Roy, Sanjiban Sekhar
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11 Roy, Santosh
5 Roy, Sarbani
5 Roy, Sasanka
2 Roy, Saswati
1 Roy, Sayan
1 Roy, Scott
4 Roy, Sendhunil B.
3 Roy, Shantanu
3 Roy, Shasanka Mohan
30 Roy, Shibaji
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81 Roy, Shreya
11 Roy, Shubho
1 Roy, Shubho R
1 Roy, Shyamal
6 Roy, Sisir
2 Roy, Siuli
1 Roy, Soma
16 Roy, Soumen
1 Roy, Soumendranath
6 Roy, Soumya Singha
4 Roy, Soumyajit
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35 Roy, Sourov
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1 Roy, Sovik
1 Roy, Sthitadhi
198 Roy, Subhadeep
7 Roy, Subhankar
12 Roy, Subhashis
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9 Roy, Subinit
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5 Roy, Sudipto
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1 Roy, Sylvaine
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