| کد مقاله | کد نشریه | سال انتشار | مقاله انگلیسی | نسخه تمام متن | 
|---|---|---|---|---|
| 9851489 | 1527295 | 2005 | 13 صفحه PDF | دانلود رایگان | 
عنوان انگلیسی مقاله ISI
												Sensitive behavior of 2νββ-decay amplitude within QRPA and broken SU(4) symmetry in nuclei
												
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																																												کلمات کلیدی
												
											موضوعات مرتبط
												
													مهندسی و علوم پایه
													فیزیک و نجوم
													فیزیک هسته ای و انرژی بالا
												
											پیش نمایش صفحه اول مقاله
												
												چکیده انگلیسی
												Making use of an identity transformation independent of a nuclear model, we represent the 2νββ-amplitude as a sum of two terms. One term accounts for most of the sensitivity of the original 2νββ-amplitude to gppâ² for realistic gppâ²â1 (with gppâ² being the ratio of the triplet and singlet p-p interaction strengths) and is determined by a specific energy-weighted sum rule. The sum rule depends only on the particle-particle residual interaction (being linear function of gppâ² in the QRPA) and passes through zero at the point gppâ²=1 where the Wigner SU(4) symmetry is restored in the p-p sector of the Hamiltonian. The second term in the decomposition of the 2νββ-amplitude is demonstrated within the QRPA to be a much smoother function for the realistic values of gppâ² than the original 2νββ-amplitude. This term is mainly determined by the intensity of the spin-orbit interaction of the nuclear mean field. Thus, the analysis of the present work reveals the reasons for the sensitivity of the 2νββ-amplitude to different components of the nuclear Hamiltonian and thereby can help in constraining nuclear model uncertainties in calculations of the amplitude.
											ناشر
												Database: Elsevier - ScienceDirect (ساینس دایرکت)
Journal: Nuclear Physics A - Volume 747, Issues 2â4, 24 January 2005, Pages 295-307
											Journal: Nuclear Physics A - Volume 747, Issues 2â4, 24 January 2005, Pages 295-307
نویسندگان
												Vadim A. Rodin, Michael H. Urin, Amand Faessler,