Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes

In this paper, the nuclear structure of yrast bands of even-even ¹²⁰⁻¹³⁰Te isotopes has been described as a result of the backbending phenomena of moment of inertia. The square of rotational frequency, moment of inertia and fermi energy of those nuclei has been calculated from available experimental...

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Автори: Hussein, M., Hossainc, I., Mansour, S.A.
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Опубліковано: Національний науковий центр «Харківський фізико-технічний інститут» НАН України 2014
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Цитувати:Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes / M. Hussein, I. Hossain, S.A. Mansour // Вопросы атомной науки и техники. — 2014. — № 5. — С. 27-30. — Бібліогр.: 31 назв. — англ.

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Digital Library of Periodicals of National Academy of Sciences of Ukraine
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author Hussein, M.
Hossainc, I.
Mansour, S.A.
author_facet Hussein, M.
Hossainc, I.
Mansour, S.A.
citation_txt Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes / M. Hussein, I. Hossain, S.A. Mansour // Вопросы атомной науки и техники. — 2014. — № 5. — С. 27-30. — Бібліогр.: 31 назв. — англ.
collection DSpace DC
container_title Вопросы атомной науки и техники
description In this paper, the nuclear structure of yrast bands of even-even ¹²⁰⁻¹³⁰Te isotopes has been described as a result of the backbending phenomena of moment of inertia. The square of rotational frequency, moment of inertia and fermi energy of those nuclei has been calculated from available experimental values. We have studied systematic moment of inertia, fermi energy as a function of even neutron number of ¹²⁰⁻¹³⁰Te isotopes. Moment of inertia as a function of the square of the rotational angular velocity for even neutron numbers from N = 68 to 78 in Te isotopes indicates the nature of backbending properties. The investigation of the backbending phenomena in ordinary space for even-even Te isotopes with even neutron number N = 68 to 78 are carried out and compared with gause space. Keywords: Moment of inertia; Te isotopes; Backbending; even-even nuclei; ground state band. Описана ядерная структура yrast полос (зон) четно-четных изотопов ¹²⁰⁻¹³⁰Te как результат явления backbending момента инерции. Квадрат вращательной частоты, момент инерции и энергия Ферми этих ядер были вычислены из доступных экспериментальных данных. Мы изучили системный момент инерции и энергии Ферми, как функции четного нейтронного числа ¹²⁰⁻¹³⁰Te изотопов. Момент инерции, как функция квадрата угловой скорости вращения для четных чисел нейтронов от N = 68 до 78 в Te изотопах, обнаруживает backbending свойства. Исследования backbending явления в обычном пространстве были выполнены для четно-четных изотопов Te с четными числами нейтронов от N = 68 до 78, и проведены сравнения с результатами для Гауссова пространства. Описана ядерна структура yrast смуг (зон) парно-парних iзотопiв ¹²⁰⁻¹³⁰Te як наслiдок явища backbending момента iнерцiї. Квадрат обиртової частоти, момент iнерцiї i енергiя Фермi цих ядер були обрахованi iз наявних експериментальних даних. Ми вивчили системний момент iнерцiї i енергiю Фермi, як функцiї парного нейтронного числа ¹²⁰⁻¹³⁰Te iзотопiв. Момент iнерцiї, як функцiя квадрата кутової швидкостi обертання для парних чисел нейтронiв вiд N = 68 до 78 в Te iзотопах, проявляє backbending властивостi. Були вивченi backbending явища для парно-парних iзотопiв Te в звичайному просторi для парних чисел нейтронiв вiд N = 68 до 78, i проведенi порiвняння з даними для Гауссового простору.
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fulltext CHARACTERIZATION OF BACKBENDING IN EVEN-EVEN 120−130Te ISOTOPES M. Hussein, I. Hossain∗, S.A. Mansour Department of Physics, Rabigh College of Science and Arts, King Abdulaziz University, Rabigh 21911, Saudi Arabia (Received November 25, 2013) In this paper, the nuclear structure of yrast bands of even-even 120−130Te isotopes has been described as a result of the backbending phenomena of moment of inertia. The square of rotational frequency, moment of inertia and fermi energy of those nuclei has been calculated from available experimental values. We have studied systematic moment of inertia, fermi energy as a function of even neutron number of 120−130Te isotopes. Moment of inertia as a function of the square of the rotational angular velocity for even neutron numbers from N = 68 to 78 in Te isotopes indicates the nature of backbending properties. The investigation of the backbending phenomena in ordinary space for even-even Te isotopes with even neutron number N = 68 to 78 are carried out and compared with gause space. Keywords: Moment of inertia; Te isotopes; Backbending; even-even nuclei; ground state band. PACS: Nos.: 21.60.-g; 21.10-k 1. INTRODUCTION The even-even tellurium isotopes Te (Z = 52) have been extensively investigated both theoretically and experimentally in recent years with special emphasis on interpreting experimental data via collective mod- els. It is known that low-lying collective quadrupole E2 excitations occur in even-even nuclei Z = 52, which have been studied both theoretically and ex- perimentally [1-4]. The electric quadrupole moments of even 120−128Te isotopes have been studied within the framework of the semi-microscopic model [5], two- proton core coupling model [6], dynamic deformation model [7] and the interacting boson model-2 [8-10]. Discovery of backbending phenomenon at high spins in the ground state rotational bands of even- even rare earth nuclei, it has been studied extensively in many nuclei [1, 12]. The sudden decrease of the rotational frequency along with anomalous increase in the moment of inertia have been found to occur in many deformed nuclei. The word backbending refers to the phenomenon where a plot of twice the moment of inertia versus the square of rotational frequency for various spin states has an S-shaped form [13]. The variable moment of inertia (VMI) model has a term of two parameters added to the rotational energy equa- tion by Mariscottoi for the fitting of energies with the measured energies [14]. Recently calculation of the backbending were made using the models, an- gular momentum projected Tomm-Dancoff approxi- mation [15], neutron-proton interaction in the frame- work of the Bardeen-Cooper-Schrieffer (BCS) model [16], projected shell model [17], and projected con- figuration interaction (PCI) method in which the de- formed intrinsic states are directly associated with shell model wave function [18]. We have earlier stud- ied evolution properties and backbending properties of yrast states for even-even 100−110Pd and 104−122Cd isotopes [19,20]. Electromagnetic reduced transition probabilities of even-even 104−112Cd [21], 102−106Pd [22], and 108−112Pd [23], isotopes have been stud- ied by interacting boson model (IBM − 1). So far backbending properties of yrast states for even-even 120−130Te isotopes are not found in the literature. For this purpose, we did an extensive analysis of the backbending properties of even 120−130Te isotopes by phenomenological model. The nobility of this work is to demonstrate the study of extensive analysis of the backbending properties of even 120−130Te isotopes. 2. THEORETICAL CALCULATION 2.1. Moment of inertia θ and gamma energy Eγ The relation between the moment of inertia (ϑ) and gamma energy Eγ is given by [19]: 2ϑ h̄2 = 4I − 2 E(I)− E(I − 2) = 4I − 2 Eγ . (1) And the relation between Eγ and h̄ω is given by [24]: h̄ω = E(I)− E(I − 2)√ I(I + 1)− √ (I − 2)(I − 1) = Eγ√ I(I + 1)− √ (I − 2)(I − 1) . (2) 2.2. Fermi energy (Gauge space) The Fermi energies are calculated by using the fol- lowing relation [25]: λ(N, I) = 1 2 [Ex(N+1, I)−Ex(N−1, I)−SN+1 2n ] , (3) ∗Corresponding author E-mail address: mihossain@kau.edu.sa 26 ISSN 1562-6016. PROBLEMS OF ATOMIC SCIENCE AND TECHNOLOGY, 2014, N5 (93). Series: Nuclear Physics Investigations (63), p.26-30. where N is the neutron number between the two even neighboring isotopes which are compared and SN+1 2n is the separation energy SN+1 2n = EB(Z,N)− EB(Z,N − 2) . (4) 3. RESULTS AND DISCUSSIONS Table 1 presents transition level, gamma ray energy, moment of inertia, square of rotational energy for the ground state band of even-even 120−130Te isotopes [26-31]. Table 1. Excitation energies, moment of inertia and square of rotational energy for even-even 120−126Te isotopes [26-31] Nucl. I I(I + 1) Eexp(I) , Transition Eγ , 2ϑ/h̄2 , (h̄ω)2 , keV Level keV MeV −1 (MeV )2 120Te 2 6 560.4 2+ → 0+ 560.4 10.714 0.0784 4 20 1161.1 4+ → 2+ 601.1 23.294 0.0903 6 42 1775.7 6+ → 4+ 614.6 35.772 0.0946 8 72 2652.4 8+ → 6+ 876.7 34.246 0.1918 10 110 3543.4 10+ → 8+ 891.0 42.648 0.1984 12 156 4459.4 12+ → 10+ 916.0 50.218 0.2097 122Te 2 6 560.4 2+ → 0+ 560.4 10.639 0.0795 4 20 1161.5 4+ → 2+ 601.1 22.690 0.0952 6 42 1776.1 6+ → 4+ 614.6 38.596 0.0812 8 72 2652.8 8+ → 6+ 876.7 41.394 0.2100 10 110 3273.8 10+ → 8+ 621.0 61.191 0.0964 12 156 3978.8 12+ → 10+ 705.0 65.248 0.1243 14 210 4888.8 14+ → 12+ 910 59.34 0.2070 124Te 2 6 602.7 2+ → 0+ 602.7 9.967 0.0906 4 20 1248.6 4+ → 2+ 645.9 21.705 0.1040 6 42 1747.0 6+ → 4+ 498.4 36.756 0.2139 8 72 2664.4 8+ → 6+ 917.4 44.117 0.1156 10 110 3267.1 10+ → 8+ 602.7 86.363 0.0484 126Te 2 6 666.3 2+ → 0+ 666.3 9.009 0.1109 4 20 1361.3 4+ → 2+ 695.0 20.437 0.1173 6 42 1776.2 6+ → 4+ 414.7 53.14 0.0428 8 72 2765.6 8+ → 6+ 989.6 30.333 0.2445 10 110 2973.6 10+ → 8+ 208.0 182.692 0.0108 128Te 2 6 743.2 2+ → 0+ 743.2 8.0753 0.1380 4 20 1497.0 4+ → 2+ 754.8 18.5676 0.1421 6 42 1811.2 6+ → 4+ 314.2 70.0637 0.0246 8 72 2655.4 8+ → 6+ 844.2 35.5450 0.1781 10 110 2756.7 10+ → 8+ 101.3 376.2576 0.0026 12 156 3473.1 12+ → 10+ 717.4 64.1562 0.1285 14 210 4306.8 14+ → 12+ 833.7 64.8259 0.1738 130Te 2 6 839.5 2+ → 0+ 839.5 7.1513 0.1759 4 20 1632.9 4+ → 2+ 793.5 17.6544 0.1572 6 42 1814.3 6+ → 4+ 182.3 120.879 0.0083 8 72 2648.6 8+ → 6+ 833.4 20.367 0.5424 27 Table 2 presents Fermi energy of even-even 120−130Te isotopes [26-31]. Table 2. Fermi energy λ(N, I)MeV of even-even 120−130Te isotopes [26-31] I 120Te 122Te 124Te 126Te 128Te 130Te 0 -9.420 -9.040 -8.176 -7.847 -7.567 -7.249 2 -9.063 -8.960 -8.157 -7.815 -7.495 -7.201 4 -9.0897 -8.982 -8.162 -7.827 -7.499 -7.229 6 -9.0899 -9.012 -7.999 -8.103 -7.583 -7.315 8 -9.0282 -8.969 -8.293 -7.693 -7.606 -7.598 10 -9.0377 -9.124 -8.267 -7.963 3.1. Moment of inertia The positive parity yrast levels are connected by a se- quence of stretched E2 transition with energies which increase smoothly except around the backbends. The transition energy ∆EI,I−2 should increase linearly with I for the constant rotor as ∆EI,I−2 = I/(4I−2) does not increase, but decrease for certain I values. The moment of inertia 2ϑ/h̄2 and rotational fre- quency h̄ω have been calculated from Eq.(1) and (2) respectively. The ground state bands up to 14 units of angular momentum are investigated for moment of inertia in even 120−130Te nuclei. The moments of in- ertia are plotted versus even neutron number in Fig.1. Fig.1. Moments of inertia versus even neutron number N = 68− 78 of 120−130Te It is shown that 2ϑ/h̄2 as a function of neutrons do not changes upto spin 4+. 2ϑ/h̄2 as a func- tion of square of rotational energy in even 120−130Te nuclei are plotted in Fig.2. In the lowest order ac- cording to variable moment of inertia (VMI) model this should give a straight line in the plot of iner- tia 2ϑ/h̄2 as a function of ω2. It is seen that the backbending behaviour changes from one isotope to another in this mass region, the 122−128Te show backbending at I = 6+ and I = 8+ while 120Te and 130Te do not at all. Moment of inertia are rapidly increases at 8+ states for N = 72 and 6+ states for N = 76. Results are presented on collective ∆I = 2 ground band level sequence for the vari- ation of shapes for Te isotopes with even neutron from N = 68 − 78. The back-bending phenom- ena appear clearly in the diagram 2ϑ/h̄2 vs (h̄ω)2. 0,0 0,1 0,2 0,3 0 50 100 150 200 250 120 Te 122 Te 124 Te 126 Te) 128 Te 130 Te) (MeV) 2 (MeV -1 ) Fig.2. 2ϑ/h̄2 as a function of square of rotational energy in even 120−130Te isotopes 3.2. Fermi energies It is more elucidating to confirm our results in gauge space plot which show a backbending behaviour when a change in deformation occurs. The Fermi ener- gies λ(N, I) of even 120−130Te are calculated from equation (3). The comparisons of Fermi energies of Te isotopes with even neutron N = 68 − 78 in gauge space for different states are presented in Fig.3. Fig.3. Fermi energies as a function of even neutron N = 68− 78 of Te isotopes 28 The Fermi-energy of those nuclei at different levels (2+, 4+, 6+, ...14+) are given in Table 2. The change of deformation can be explored though the so-called ”gauge-plots” of Fermi energy versus even neutron number. Fig.3 shows the backbending between the spherical nuclei with N < 72 and deformed nuclei with higher neutron number, the λ(N, I) curve re- flects the level density at the Fermi surface. At present Gauge-plots show a sudden increase in level density tends to change the deformation. 4. CONCLUSIONS Even-even 120−130Te isotopes have drawn the atten- tion to the analogy between the rotational frequency in ordinary space and Fermi energy in gauge space. The investigation of the backbending phenomena in ordinary space for even-even 120−130Te isotopes are observed and compared with gauge space for the Fermi energies up to levels 14+. Results are ex- tremely useful for compiling nuclear data table. ACKNOWLEDGEMENTS This work was funded by the Deanship of Scientific Research (DSR), King Abdulaziz University, Jeddah, under Grant No.(662-016-D1434). Therefore, the au- thors thankfully acknowledge the technical and finan- cial support of DSR. References 1. L.I. ZhongZe, L.I.U. FengYing, Z.H.U. LingYan, L.I. YanSong and N.I.U. Li, Commun // Theor. Phys. (Beijing, China), 2000, v. 33(3), p. 405. 2. S.J. Robinson, W.D.Hamilton and D.M. Snelling // J. Phys. 1983 v. 9, p. 961. 3. A.Kucukbursa, K.Manisa // Math. and com. Appl. 2005, v. 10(1), p. 9. 4. D.G.Ghija et al // Int. J. Mod. Phys., 2008, v. E17, p. 1453. 5. V. Lopac // Nucl. Phys. 1970, v.A155, p. 513. 6. E.Degrieck, G.V.Berghe // Nucl. Phys. 1974, v.A231 p. 141. 7. A. Subber, W.D.Hamilton, P. Park and K.Kumar // J Phys. G: Nucl. Phys, 1987, v. 13, p. 161. 8. M. Sambataro, Nucl. Phys. A, 1992, v. 380, p. 365. 9. J. Rikovska, N.J. Stone, W.B.Walkers // Phys. Rev. 1987, v. C36, p. 2162. 10. A.Kucukbursa and A.Yoruk // Bulletin of Pure and Appl. Sci. 1999, v. 18D, p. 177. 11. L.A.Najim, Malek, H.Kheder // Int. J. Mod. Phys. 2013, v. E 22(7), p. 1350055. 12. A. Johnson, H.Ryde and J. Sztarkier // Phys. Lett. 1971, v. B34, p. 605. 13. M. Sirag // J. Nucl. Radiat. Phys. 2006, v. 1, p. 79. 14. M.Mariscotti, G. Scharff-Goldhaber and B.Buck // Phys. Rev. 1969, v. 178, p. 1864. 15. Y. Sun and J.L. Egido // Nucl. Phys. A, 1994, v. 580, p. 1. 16. A.E.Calik, C.Deniz and M.Gerceklioglu // Pra- mana J. Phys. 2009, v. 7, p. 847. 17. Z.Wen-Hua and G. Jian-Zhong // Chin. Phys. Lett. 2010, v. 27, p. 012101. 18. Z.C.Gao, M.Horoi, Y.S. Chen and Tuya // Phys. Rev. C, 2011, v. 83, p. 057303. 19. I.M.Ahmed et al // Int. J. Mod. Phys. 2012, v. E 21, p. 1250101. 20. I. Hossain et al // J. Theoretical and Appl. Phys. 2013, v. 7, p. 46, doi:10.1186/2251-7235-7-46 21. H.Y.Abdullah et al // Indian J. Phys. 2013, v.87, p.571. 22. I. Hossain et al // Indian J. Phys, 2013, DOI 10.1007/s12648-013-0374-5. 23. I. Hossain, H.Y.Abdullah, I.M.Ahmad, M.A. Saeed // accepted to Chin. Phys. C 2013. 24. O. Scholten et al // Ann. Phys. 1978, v. 115 p. 325. 25. M.Hussien, Bull. Fac. Sci. // Zagazig Univ. 1993, v. 15(2), p. 536. 26. K.Kitao, Y.Tendow and A.Hashizume // Nucl. Data Sheets, 2002, v. 96, p. 241. 27. T.Tamura // Nucl. Data Sheets, 2007, v. 108, p. 455. 28. J.Katakura, Z.D.Wu // Nucl. Data Sheets, 2007, v. 109 (2008) p. 1655. 29. J.Katakura, K.Kitao // Nucl. Data Sheets, 2002, v. 97, p. 765. 30. 3.M.Kanbe, K.Kitao // Nucl. Data Sheets, 2001, v. 94, p. 227. 31. B. 31. Singh // Nucl. Data Sheets, 2001, v. 93, p. 33. 29 ÕÀÐÀÊÒÅÐÈÇÀÖÈß ßÂËÅÍÈß BACKBENDING  ×ÅÒÍÎ-×ÅÒÍÛÕ ÈÇÎÒÎÏÀÕ 120−130Te Ì. Õóññåéí, È. Õîññàéí, Ñ.À. Ìàíñîóð Îïèñàíà ÿäåðíàÿ ñòðóêòóðà yrast ïîëîñ (çîí) ÷åòíî-÷åòíûõ èçîòîïîâ 120−130Te êàê ðåçóëüòàò ÿâëå- íèÿ backbending ìîìåíòà èíåðöèè. Êâàäðàò âðàùàòåëüíîé ÷àñòîòû, ìîìåíò èíåðöèè è ýíåðãèÿ Ôåðìè ýòèõ ÿäåð áûëè âû÷èñëåíû èç äîñòóïíûõ ýêñïåðèìåíòàëüíûõ äàííûõ. Ìû èçó÷èëè ñèñòåìíûé ìîìåíò èíåðöèè è ýíåðãèè Ôåðìè, êàê ôóíêöèè ÷åòíîãî íåéòðîííîãî ÷èñëà 120−130Te èçîòîïîâ. Ìîìåíò èíåð- öèè, êàê ôóíêöèÿ êâàäðàòà óãëîâîé ñêîðîñòè âðàùåíèÿ äëÿ ÷åòíûõ ÷èñåë íåéòðîíîâ îò N = 68 äî 78 â Te èçîòîïàõ, îáíàðóæèâàåò backbending ñâîéñòâà. Èññëåäîâàíèÿ backbending ÿâëåíèÿ â îáû÷íîì ïðîñòðàíñòâå áûëè âûïîëíåíû äëÿ ÷åòíî-÷åòíûõ èçîòîïîâ Te ñ ÷åòíûìè ÷èñëàìè íåéòðîíîâ îò N = 68 äî 78, è ïðîâåäåíû ñðàâíåíèÿ ñ ðåçóëüòàòàìè äëÿ Ãàóññîâà ïðîñòðàíñòâà. ÕÀÐÀÊÒÅÐÈÇÀÖIß ßÂÈÙÀ BACKBENDING  ÏÀÐÍÎ-ÏÀÐÍÈÕ IÇÎÒÎÏÀÕ 120−130Te Ì. Õóññåéí, I. Õîññàéí, Ñ.À. Ìàíñîóð Îïèñàíà ÿäåðíà ñòðóêòóðà yrast ñìóã (çîí) ïàðíî-ïàðíèõ içîòîïiâ 120−130Te ÿê íàñëiäîê ÿâèùà backbending ìîìåíòà iíåðöi¨. Êâàäðàò îáèðòîâî¨ ÷àñòîòè, ìîìåíò iíåðöi¨ i åíåðãiÿ Ôåðìi öèõ ÿäåð áóëè îáðàõîâàíi iç íàÿâíèõ åêñïåðèìåíòàëüíèõ äàíèõ. Ìè âèâ÷èëè ñèñòåìíèé ìîìåíò iíåðöi¨ i åíåðãiþ Ôåðìi, ÿê ôóíêöi¨ ïàðíîãî íåéòðîííîãî ÷èñëà 120−130Te içîòîïiâ. Ìîìåíò iíåðöi¨, ÿê ôóíêöiÿ êâàäðàòà êóòîâî¨ øâèäêîñòi îáåðòàííÿ äëÿ ïàðíèõ ÷èñåë íåéòðîíiâ âiä N = 68 äî 78 â Te içîòîïàõ, ïðîÿâëÿ¹ backbending âëàñòèâî- ñòi. Áóëè âèâ÷åíi backbending ÿâèùà äëÿ ïàðíî-ïàðíèõ içîòîïiâ Te â çâè÷àéíîìó ïðîñòîði äëÿ ïàðíèõ ÷èñåë íåéòðîíiâ âiä N = 68 äî 78, i ïðîâåäåíi ïîðiâíÿííÿ ç äàíèìè äëÿ Ãàóññîâîãî ïðîñòîðó. 30
id nasplib_isofts_kiev_ua-123456789-80499
institution Digital Library of Periodicals of National Academy of Sciences of Ukraine
issn 1562-6016
language English
last_indexed 2025-12-07T18:03:38Z
publishDate 2014
publisher Національний науковий центр «Харківський фізико-технічний інститут» НАН України
record_format dspace
spelling Hussein, M.
Hossainc, I.
Mansour, S.A.
2015-04-18T15:24:01Z
2015-04-18T15:24:01Z
2014
Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes / M. Hussein, I. Hossain, S.A. Mansour // Вопросы атомной науки и техники. — 2014. — № 5. — С. 27-30. — Бібліогр.: 31 назв. — англ.
1562-6016
PACS: Nos.: 21.60.-g; 21.10-k
https://nasplib.isofts.kiev.ua/handle/123456789/80499
In this paper, the nuclear structure of yrast bands of even-even ¹²⁰⁻¹³⁰Te isotopes has been described as a result of the backbending phenomena of moment of inertia. The square of rotational frequency, moment of inertia and fermi energy of those nuclei has been calculated from available experimental values. We have studied systematic moment of inertia, fermi energy as a function of even neutron number of ¹²⁰⁻¹³⁰Te isotopes. Moment of inertia as a function of the square of the rotational angular velocity for even neutron numbers from N = 68 to 78 in Te isotopes indicates the nature of backbending properties. The investigation of the backbending phenomena in ordinary space for even-even Te isotopes with even neutron number N = 68 to 78 are carried out and compared with gause space. Keywords: Moment of inertia; Te isotopes; Backbending; even-even nuclei; ground state band.
Описана ядерная структура yrast полос (зон) четно-четных изотопов ¹²⁰⁻¹³⁰Te как результат явления backbending момента инерции. Квадрат вращательной частоты, момент инерции и энергия Ферми этих ядер были вычислены из доступных экспериментальных данных. Мы изучили системный момент инерции и энергии Ферми, как функции четного нейтронного числа ¹²⁰⁻¹³⁰Te изотопов. Момент инерции, как функция квадрата угловой скорости вращения для четных чисел нейтронов от N = 68 до 78 в Te изотопах, обнаруживает backbending свойства. Исследования backbending явления в обычном пространстве были выполнены для четно-четных изотопов Te с четными числами нейтронов от N = 68 до 78, и проведены сравнения с результатами для Гауссова пространства.
Описана ядерна структура yrast смуг (зон) парно-парних iзотопiв ¹²⁰⁻¹³⁰Te як наслiдок явища backbending момента iнерцiї. Квадрат обиртової частоти, момент iнерцiї i енергiя Фермi цих ядер були обрахованi iз наявних експериментальних даних. Ми вивчили системний момент iнерцiї i енергiю Фермi, як функцiї парного нейтронного числа ¹²⁰⁻¹³⁰Te iзотопiв. Момент iнерцiї, як функцiя квадрата кутової швидкостi обертання для парних чисел нейтронiв вiд N = 68 до 78 в Te iзотопах, проявляє backbending властивостi. Були вивченi backbending явища для парно-парних iзотопiв Te в звичайному просторi для парних чисел нейтронiв вiд N = 68 до 78, i проведенi порiвняння з даними для Гауссового простору.
This work was funded by the Deanship of Scientific Research (DSR), King Abdulaziz University, Jeddah, under Grant No.(662-016-D1434). Therefore, the authors thankfully acknowledge the technical and financial support of DSR.
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Національний науковий центр «Харківський фізико-технічний інститут» НАН України
Вопросы атомной науки и техники
Ядерная физика и элементарные частицы
Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
Характеризация явления backbending в четно-четных изотопах ¹²⁰⁻¹³⁰Te
Характеризацiя явища backbending в парно-парних iзотопах ¹²⁰⁻¹³⁰Te
Article
published earlier
spellingShingle Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
Hussein, M.
Hossainc, I.
Mansour, S.A.
Ядерная физика и элементарные частицы
title Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
title_alt Характеризация явления backbending в четно-четных изотопах ¹²⁰⁻¹³⁰Te
Характеризацiя явища backbending в парно-парних iзотопах ¹²⁰⁻¹³⁰Te
title_full Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
title_fullStr Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
title_full_unstemmed Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
title_short Characterization of backbending in even-even ¹²⁰⁻¹³⁰Te isotopes
title_sort characterization of backbending in even-even ¹²⁰⁻¹³⁰te isotopes
topic Ядерная физика и элементарные частицы
topic_facet Ядерная физика и элементарные частицы
url https://nasplib.isofts.kiev.ua/handle/123456789/80499
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AT mansoursa characterizationofbackbendingineveneven120130teisotopes
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