正常金属-铁磁绝缘层-d波超导结中的磁散射对量子输运的影响

在正常金属-铁磁绝缘层-d波超导隧道结中,考虑到铁磁绝缘层的粗糙界面散射和磁散射效应,运用Bogoliubov-de Gennes(BdG)方程和Blonder-Tinkham-klapwijk(BTk)理论模型,计算隧道结中的准粒子传输系数和微分电导.计算表明：1)粗糙界面散射和磁散射都能压低零偏压电导峰,其中磁散射能使零偏压峰滑移,而粗糙界面却能阻止零偏压峰的滑移,且随着两种散射强度的逐渐增大,又能使零偏压电导峰渐渐变为凹陷;(2)当铁磁层离开超导表面有若干相干长度时,隧道谱中将呈现一些子能隙谐振峰. 关键词：     

铁磁绝缘层对正常金属/铁磁绝缘层/正常金属/p波超导结隧道谱的影响

在正常金属/铁磁绝缘层/正常金属/自旋三重态p波超导隧道结中,考虑到铁磁绝缘层的磁散射和粗糙界面散射,运用Bogoliubov-de Gennes(BdG)方程和Blonder-Tinkham-Klapwijk(BTK)理论模型,研究了铁磁绝缘层对隧道结微分电导的影响.研究表明:(1)对于px波,粗糙界面散射和磁散射都能使零偏压电导峰变低,能隙处凹陷升高;随着磁散射的增强,谱线的尖锐峰消失,宽峰逐渐变为凹陷;(2)对于py波,粗糙界面散射和磁散射都能使零能凹陷上移,能隙峰变低,随着粗糙界面散射的增强,两能隙峰间距减小;随着中间正常金属层厚度的增加,能隙内电导随外加偏压呈现振荡行为,能隙外电导仅与普通势垒有关;(3)对于px+ipy波,随着粗糙界面散射的增强,零偏压电导峰被压低,双凹陷处的值逐渐增大为小的能隙峰,而磁散射并不改变谱线中各凹陷处的电导值.     

正常金属/铁磁绝缘层/p波超导体结的隧道谱

利用Blonder-Tinkham-Klapwijk理论,计算了正常金属/铁磁绝缘层/p波超导体结的隧道谱.结果表明:(1)在正常金属/铁磁绝缘层/p波超导体结的隧道谱中存在零偏压电导峰、零偏压电导凹陷;(2)在Px波结的隧道谱中,磁散射能导致零偏压电导峰的劈裂,而界面的粗糙散射却可以阻止其劈裂;(3)界面的势垒散射,磁散射及其与粗糙散射的共同作用对px、py波结零偏压电导的影响是不同的.     

铁磁-高Tc氧化物超导结中的粗糙界面散射效应对隧道谱的影响

考虑到铁磁层中的磁交换作用,以及界面的粗糙散射效率,利用推广的Blonder-Tin-kham-Klapwijk理论模型,计算铁磁－高Tc氧化物超导结中的隧道谱,研究表明：（1）铁磁层中的磁交换能能压零偏压电导峰的高度,并能感应出零偏电导凹隐;（2）粗糙界面散射除了高有压低零偏压电导峰,还有使零偏压凹隐处感应出一中心峰,该结果能较好地解释最近的两篇关于La2/3Ba1/3MnO3/DyBa2Cu3O7与La2/3Ba1/3MnO3/YBa2Cu3O7-δ结中隧道谱的实验报道。     

正常金属/dx2-y2+idxy混合波超导隧道结中的微分电导

运用Bogoliubov-de Gennes(BdG)方程和Blonder-Tinkham-Klapwijk(BTK)理论,计算了正常金属/dx2-y2 idxy混合波超导隧道结中的准粒子输运系数和微分电导.研究表明:(1)影响电导谱中零偏压电导峰滑移的因素有杂质散射、dxy波分量、混合波两分量的强度比、界面的势垒散射强度、超导晶轴方位等,其中d-xy波分量的存在和超导晶轴方位是关键因素;(2)在θ=π/4的情况下,零偏压电导峰出现的条件为Δ2=0或α=nπ/4;(3)粒子的入射角对电导峰的高低有显著影响.     

正常金属/超导/正常金属双垒隧道结中的量子相干输运

考虑到量子相干效应和界面散射效应 ,利用 L ambert理论模型 ,计算正常金属 /绝缘层 /超导 /绝缘层 /正常金属双垒隧道结中的准粒子输运系数和隧道谱。研究表明 :( 1)所有的准粒子输运系数和电导谱在超导能隙之上都随能量作周期性振荡 ,其振荡周期依赖于超导层的厚度 ;( 2 )在超导能隙之上 Andreev反射系数随能量呈现周期性消失现象 ;( 3)在绝缘层势垒强度取很大的隧道极限下 ,超导层中会形成一系列的准粒子束缚态 ,其位置由量子化条件决定 ;( 4)界面散射效应不仅能压低各子能隙电导峰 ,还能使子能隙电导峰劈裂为两个峰。     

正常金属—d波超导隧道结中杂质和界面散射对微分电导的影响

考虑到正常金属区域的杂质散射和界面粗糙的散射,运用Ｂｏｇｏｌｉｕｂｏｖ－ｄｅ Ｇｅｎｎｅｓ（ＢｄＧ）方程和Ｂｏｌｏｎｄｅｒ－Ｔｉｎｋｈａｍ－Ｋｌａｐｗｉｊｋ（ＢＴＫ）理论模型,计算正常金属－ｄ波超导隧道结的微分电导。计算发现：隧道谱强烈地依赖电子的入射角和超导体晶轴方位,并能展示零偏压电导峰的存在;此外,杂质散射能使隧道谱的凹陷分裂出两个小凹陷,而界面粗糙能抹平和压低零偏压电导峰和能隙电导峰。这些     

d(x2-y2)+idxy混合波正常金属/绝缘层/超导体结中的隧道谱

考虑界面粗糙散射,在Blonder-Tinkham-Klapwijk(BTK)理论框架下,通过求解Bogoliubov-de-Gennes(BdG)方程,分别计算T=0K和有限温度下,d_(x²-y²)+id_xy混合波正常金属绝缘层超导体结中的准粒子输运系数和隧道谱.研究表明:隧道谱中的电导峰的劈裂程度强烈地依赖于d_xy波分量的强度、超导体的晶轴方位和界面粗糙强度,而温度的升高能压低电导峰. 关键词： NIS结 (x²-y²)+id_xy混合波超导体')" href="#">d_(x²-y²)+id_xy混合波超导体 隧道谱     

粗糙界面对铁磁半导体/d-波超导隧道结隧道谱的影响

考虑到铁磁半导体和d-波超导体中空穴的有效质量和费米速度错配,运用推广了的Blonder-Tinkham-Klapwijk(BTK)理论模型,研究了粗糙界面散射对铁磁半导体/d-波超导(FS/DS)隧道结的隧道谱的影响.研究表明:(1)铁磁半导体和d-波超导体中空穴的有效质量和费米速度错配对系统的微分电导影响显著;(2)粗糙界面散射对Andreev反射有抑制作用.     

铁磁-d波超导结中的粗糙界面散射和自旋反转效应对隧道谱的影响

考虑到铁磁层中的自旋极化效应、以及界面的粗糙散射和自旋反转效应,利用推广了的Blonder Tinkham Klapwijk理论模型,计算铁磁d波超导结中的自旋极化隧道谱.研究表明1)自旋反转效应能使零偏压电导峰变得尖锐;2)粗糙的界面散射除了能压低零偏压电导峰的高度,还能使零偏压凹陷处感应出一中心峰.结果能定性地解释最近的两篇关于La_2/3Ba_1/3 MnO₃/DyBa₂Cu₃O_{7关键词： 自旋极化效应 自旋反转效应 粗糙界面散射效应 隧道谱}     

Tunneling Conductance and Magnetoresistance in Ferromagnet/Ferromagnet/d-Wave Superconductor Double Tunnel Junctions

The tunneling conductance and tunneling magnetoresistance (TMR) are investigated in ferromagnet/insulator/ferromagnet/insulator/d-wave superconductor (FM/I/FM/I/d-wave SC) structures by applying an extended Blonder-Tinkham-Klapwijk (BTK) approach. We study the effects of the exchange splitting in the FM, the magnetic impurity scattering in the thin insulator interface of FM/I/FM, and noncollinear magnetizations in adjacent magnetic layers on the TMR. It is shown (1) that the tunneling conductance and TMR exhibit amplitude-varying oscillating behavior with exchange splitting, (2) that with the presence of spin-flip scattering in insulator interface of FM/I/FM, the TMR can be dramatically enhanced, and (3) that the TMR depends strongly on the angle between the magnetization of two FMs.     

Shot Noise in Ferromagnetic Superconductor Tunnel Junctions

In this paper, the superconducting order parameter and the energy spectrum of the Bogoliubov excitations are obtained from the Bogoliubov-de Gennes (BdG) equation for a ferromagnetic superconductor (FS). Taking into account the rough interface scattering effect, we calculate the shot noise and the differential conductance of the normal-metal insulator ferromagnetic superconductor junction. It is shown that the exchange energy E_h in FS can lead to splitting of the differential shot noise peaks and the conductance peaks. The energy difference between the two splitting peaks is equal to 2E_h. The rough interface scattering strength results in descent of conductance peaks and the shot noise-to-current ratio but increases the shot noise.     

Spin-polarized quasiparticle transport in ferromagnet/insulator/p-wave superconductor junction

We have studied the tunneling conductance in ferromagnet/insulator/p-wave superconductor junctions, taking into account the rough interface scattering effect. We find that there exist zero-bias conductance peaks and single-minimum structure in tunneling spectroscopy. As the exchange energy increases, the Andreev reflection is always suppressed and the differential conductance decreases. The differential conductance depends on the barrier strength and the roughness at the interface. Supported by the Natural Science Foundation of Jiangsu Higher Education Institutions, China (Grant No. 06KJB140009)     

正常金属-d波超导隧道结中杂质和界面散射对微分电导的影响

考虑到正常金属区域的杂质散射和界面粗糙的散射,运用Bogoliubov-de Gennes (BdG)方程和Bolonder-Tinkham-Klapwijk(BTK)理论模型,计算正常金属-d波超导隧道结的微分电导.计算发现：隧道谱强烈地依赖电子的入射角和超导体晶轴方位,并能展示零偏压电导峰的存在;此外,杂质散射能使隧道谱的凹陷分裂出两个小凹陷,而界面粗糙能抹平和压低零偏压电导峰和能隙电导峰.这些结果都将很好地解释高T_c超导隧道谱的实验现象. 关键词：     

正常金属-绝缘层-铁磁/超导结微分电导峰的Zeeman劈裂

通过求解Bogoliubov-de Gennes(BdG)方程，利用推广的Blonder-Tinkham-Klapwijk(BTK)理 论，计算了考虑结界面粗糙散射情况下正常金属-绝缘层-铁磁超导结（N/I/FS）的微分电导 .研究表明，铁磁超导态中的磁交换能E_h能使微分电导峰产生Zeeman劈裂， 劈裂峰的 能量间隔为2E_h，结界面势垒散射和结界面粗糙散射降低了隧道结的微分电导峰 值. 关键词： N/I/FS超导结 铁磁超导共存态 微分电导 Zeeman劈裂     

Zeeman effects on d-wave superconductor and tunneling spectrum in normal-metal/d-wave superconductor tunnel junction

We study the Zeeman effect on the d-wave superconductor and tunneling spectrum in normal-metal(N)/d-wave superconductor(S) junction by applying a Zeeman magnetic field to the S. It is shown that: (1) the Zeeman magnetic field can lead to the S gap decreasing, and with the increase in Zeeman energy, the superconducting state is changed to the normal state, exhibiting a first-order phase transition; (2) the Zeeman energy difference between the two splitting peaks in the conductance spectrum is equal to2h0 (h0 is the Zeeman energy); (3) both the barrier strength of interface scattering and the temperature can lower the magnitudes of splitting peaks, of which the barrier strength can lead to the splitting peaks becoming sharp and the temperature can smear out the peaks,however, neither of them can influence the Zeeman effect.