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Critical analysis of Vataja Gulma
Gulma is the chronic disease of Annavaha Srotas where in Vata Dosha vitiation is typically observed. It is a Vata Pradhana Vyadhi mentioned separately in Charaka Samhita, Sushrutha Samhita, Astanga Hrudaya, Astanga Sangraha and in Madhava Nidana. Because of its shape like that of Gulma (Shrub or Bush) disease is named as Gulma. It is a Sparshopalabhya (palpable mass), Paripinditatwath (hard and round in shape). Nidana (etiological factors), Poorvaroopa (premorbid symptoms), Roopa (signs and symptoms), Upashaya Anupashaya (aggravating and relieving factors), Samprapti (Pathogenesis), Samprapti Ghataka, Upadrava, Arista Lakshanas of Vataja Gulma is discussed in detail in this article with its above possible contemporary correlation
Phase transition from a to superconductor
We study the phase transition from a to
superconductor using the tight-binding model of two-dimensional cuprates. As
the temperature is lowered past the critical temperature , first a superconducting phase is created. With further reduction of
temperature, the phase is created at temperature
. We study the temperature dependencies of the order parameter,
specific heat and spin susceptibility in these mixed-angular-momentum states on
square lattice and on a lattice with orthorhombic distortion. The
above-mentioned phase transitions are identified by two jumps in specific heat
at and .Comment: Latex file, 5 pages, 6 postscript figures, Accepted in Physical
Review
Extended d_{x^2 - y^2}-wave superconductivity
Remarkable anisotropic structures have been recently observed in the order
parameter Delta_k of the underdoped superconductor Bi-2212. Such findings are
strongly suggestive of deviations from a simple d_{x^2 - y^2}-wave picture of
high-Tc superconductivity, i.e. Delta_k ~ cos (k_x) - cos (k_y). In particular,
flatter nodes in Delta_k are observed along the k_x = (+/-) k_y directions in
k-space, than within this simple model for a d-wave gap. We argue that
nonlinear corrections in the k-dependence of Delta_k near the nodes introduce
new energy scales, which would lead to deviations in the predicted power-law
asymptotic behaviour of several measurable quantities, at low or intermediate
temperatures. We evaluate such deviations, either analytically or numerically,
within the interlayer pair-tunneling model, and within yet another
phenomenological model for a d-wave order parameter. We find that such
deviations are expected to be of different sign in the two cases. Moreover, the
doping dependence of the flatness of the gap near the nodes is also
attributable to Fermi surface effects, in addition to possible screening
effects modifying the in-plane pairing kernel, as recently proposed.Comment: 7 pages, 4 embedded PostScript figures. Uses svjour, epsfig, amsmath,
amssymb, xspace. To be published in Eur. Phys. J.
d_{x^2-y^2} Pair Domain Walls
Using the density matrix renormalization group, we study domain wall
structures in the t-J model at a hole doping of x=1/8. We find that the domain
walls are composed of d_{x^2-y^2} pairs and that the regions between the domain
walls have antiferromagnetic correlations that are pi phase shifted across a
domain wall. At x=1/8, the hole filling corresponds to one hole per two domain
wall unit cells. When the pairs in a domain wall are pinned by an external
field, the d_{x^2-y^2} pairing response is suppressed, but when the pinning is
weakened, d_{x^2-y^2} pair-field correlations can develop.Comment: 11 pages, with 3 Postscript figure
Self-consistent electronic structure of a and a vortex
We investigate quasiparticle states associated with an isolated vortex in a
d-wave superconductor using a self-consistent Bogoliubov-de Gennes formalism.
For a pure superconductor we find that there exist no bound
states in the core; all the states are extended with continuous energy
spectrum. This result is inconsistent with the existing experimental data on
cuprates. We propose an explanation for this data in terms of a
magnetic-field-induced state recently invoked in
connection with the thermal conductivity measurements on
BiSrCaCuO.Comment: 4 pages REVTeX, 3 .ps figures included. Version to appear in PRL, May
24, 1998. Minor changes, references adde
Eigenvalues and eigenfunctions of the anharmonic oscillator
We obtain sufficiently accurate eigenvalues and eigenfunctions for the
anharmonic oscillator with potential by means of three
different methods. Our results strongly suggest that the spectrum of this
oscillator is discrete in agreement with early rigorous mathematical proofs and
against a recent statement that cast doubts about it
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