CERN Accelerating science

CERN Document Server 5 εγγραφές βρέθηκαν  Η έρευνα πήρε 0.77 δευτερόλεπτα. 
1.
Connection Between the Asymptotic Behavior and the Sign of the Discontinuity in One-Dimensional Dispersion Relations / Jin, Y.S. (Princeton, Inst. Advanced Study) ; Martin, André (CERN)
Starting from one-dimensional dispersion relations (either fixed-transfer or partial-wave), information on the sign of absorptive part which follows from unitarity, and in some cases analyticity in the Mandelstam ellipse in the 𝑡 plane and polynomial boundedness, we derive various consequences of physical interest, e.g., a high-energy lower bound on the forward scattering amplitude, the minimum fluctuation of the sign of the discontinuity across the left-hand cut in the partial-wave dispersion relations, etc. In the derivations, the positiveness of the absorptive part plays an essential role by allowing us to construct a Herglotz function which has a well-known asymptotic behavior..
1964 - Published in : Phys. Rev. 135 (1964) B1369-1374
2.
Number of Subtractions in Fixed-Transfer Dispersion Relations / Jin, Y.S. (Princeton, Inst. Advanced Study) ; Martin, André (CERN)
Assuming the minimal requirements necessary to derive the Froissart bound, the number of subtractions for the fixed-momentum-transfer dispersion relation in the unphysical region 0 <𝑡 <4⁢𝜇2 turns out to be 2. In the proof, the positiveness of all the derivatives of absorptive part with respect to 𝑡 at 𝑡 =0 is used. [...]
1964 - Published in : Phys. Rev. 6 (1964) B1375-1377
3.
Remarks on the Polynomial Boundedness in the Mandelstam Representation / Martin, André (CERN) ; Jin, Y. S. (Princeton, Inst. Advanced Study)
The Mandelstam representation is a statement about the region of analyticity and asymptotic behavior (polynomial boundedness) of a scattering amplitude. In virtue of the unitarity condition, however, these two are not completely independent. [...]
1964 - Published in : J. Math. Phys. 5 (1964) 1406–1412
4.
Proof of dispersion relations and unitarity of the S matrix / Jin, Y S
CERN-TH-272.- 1962 - Published in : Nuovo Cimento: 26 (1962) , pp. 974-997 Fulltext: PDF;
5.
Analytic properties of kaon-pion scattering amplitude / Jin, Y S
CERN-TH-259.- 1962 - Published in : Nuovo Cimento: 25 (1962) , pp. 1356-1368 Fulltext: PDF;

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99 Jin, Y
4 Jin, Y D
1 Jin, Y F
2 Jin, Y H
3 Jin, Y K
22 Jin, Y.
1 Jin, Y. S.
1 Jin, Y.J.
2 Jin, Y.S.
1 Jin, Ya-Ling
7 Jin, Ya-Qiu
1 Jin, Yabin
1 Jin, Yan
4 Jin, Yan-Ling
1 Jin, Yanli
1 Jin, Yao
3 Jin, Yaochu
22 Jin, Yi
2 Jin, Yi-Fei
1 Jin, Yifan
1 Jin, Yifei
1 Jin, Yin-Fu
1 Jin, Yinghua
1 Jin, Yong-Su
2 Jin, Yong-Yi
1 Jin, Yongyang
1 Jin, Yongyi
2 Jin, Youngmi
2 Jin, Yu
1 Jin, Yuan
1 Jin, Yufeng
1 Jin, Yuhui
1 Jin, Yuliang
2 Jin, Yuwei
3 Jin, Yuzhe
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