Compton scattering off polarized electrons with a high-finesse Fabry–Pérot Cavity at JLab
N Falletto, M Authier, M Baylac, M Boyer… - Nuclear Instruments and …, 2001 - Elsevier
We built and commissioned a new type of Compton polarimeter to measure the electron
beam polarization at the Thomas Jefferson National Accelerator Facility (Virginia, USA). The …
beam polarization at the Thomas Jefferson National Accelerator Facility (Virginia, USA). The …
[HTML][HTML] Inverse spectral problems for the Sturm–Liouville operator with discontinuity
XC Xu, CF Yang - Journal of Differential Equations, 2017 - Elsevier
In this work, we consider the Sturm–Liouville operator on a finite interval [0, 1] with
discontinuous conditions at 1/2. We prove that if the potential is known a priori on a …
discontinuous conditions at 1/2. We prove that if the potential is known a priori on a …
Uniqueness of the matrix Sturm-Liouville equation given a part of the monodromy matrix, and Borg type results
MM Malamud - Sturm-Liouville Theory: Past and Present, 2005 - Springer
Uniqueness of the Matrix Sturm-Liouville Equation given a Part of the Monodromy Matrix, and
Borg Type Results Page 1 WO Amrein, AM Hinz, DB Pearson Sturm-Liouville Theory: Past and …
Borg Type Results Page 1 WO Amrein, AM Hinz, DB Pearson Sturm-Liouville Theory: Past and …
Inverse spectral results for Schrödinger operators on the unit interval with potentials in Lp spaces
L Amour, T Raoux - Inverse Problems, 2007 - iopscience.iop.org
We consider the Schrödinger operator on [0, 1] with potential in L 1. We prove that two
potentials already known on [a, 1] and having their difference in L p are equal if the number …
potentials already known on [a, 1] and having their difference in L p are equal if the number …
Direct and inverse resonance problems for the massless Dirac operator on the half line
XC Xu, TT Zuo - Journal of Mathematical Physics, 2024 - pubs.aip.org
For the direct problem, we give the asymptotic distribution of the resonances in the complex
plane. For the inverse problem, we prove several uniqueness theorems of recovering the …
plane. For the inverse problem, we prove several uniqueness theorems of recovering the …
The uniqueness of inverse problem for the Dirac operators with partial information
Z Wei, G Wei - Chinese Annals of Mathematics, Series B, 2015 - Springer
The inverse spectral problem for the Dirac operators defined on the interval [0, π] with self-
adjoint separated boundary conditions is considered. Some uniqueness results are …
adjoint separated boundary conditions is considered. Some uniqueness results are …
Incomplete inverse spectral problems for Dirac-Bessel operators
Y Liu, G Shi, J Yan - Journal of Mathematical Physics, 2019 - pubs.aip.org
We investigate the incomplete inverse spectral problems for Dirac-Bessel operators defined
on 0, 1. We show that when the potential is known on the subinterval a, 1⊆ 0, 1, the …
on 0, 1. We show that when the potential is known on the subinterval a, 1⊆ 0, 1, the …
Infinite product representation of solutions of indefinite problem with a finite number of arbitrary turning points
Infinite product representation of solutions of indefinite problem with a finite number of
arbitrary turning points 1. Introduct Page 1 MATHEMATICAL COMMUNICATIONS 49 Math …
arbitrary turning points 1. Introduct Page 1 MATHEMATICAL COMMUNICATIONS 49 Math …
已知部分势函数的AKNS 算子的逆谱问题
孙奕欣, 魏广生 - 《 山东大学学报(理学版)》, 2019 - lxbwk.njournal.sdu.edu.cn
已知部分势函数的AKNS算子的逆谱问题 Page 1 山东大学学报(理学版)2019年8月第54卷第8期
E-mail:xblxb@sdu.edu.cn Journal of Shandong University (Natural Science)ꎬ Vol.54ꎬ No.8ꎬ …
E-mail:xblxb@sdu.edu.cn Journal of Shandong University (Natural Science)ꎬ Vol.54ꎬ No.8ꎬ …
A Half‐Inverse Problem for Impulsive Dirac Operator with Discontinuous Coefficient
Y Güldü - Abstract and Applied Analysis, 2013 - Wiley Online Library
An inverse problem for Dirac differential operators with discontinuity conditions and
discontinuous coefficient is studied. It is shown by Hochstadt and Lieberman′ s method that …
discontinuous coefficient is studied. It is shown by Hochstadt and Lieberman′ s method that …