Neurological endocrinology: the coordinating mechanism

The nervous and endocrine systems are integrative in nature for they provide th'e organism with sophisticated external and internal sensing devices which feed information into the central nervous system for appropriate responses of the target system

Neuroendocrine mechanisms in relation to control of maturation in cultivable teleost fishes

Reproductive processes are by no means fully impaired in captivity. The progressive development of the gonads -remains, in general, inhibited upto the final stages of gamete maturation, and it is only at the point of gamete release that the sequence is arrested. Both-gonadal maturation and spawning behaviour have long been known in responses to environmental stimuli viz., temperature, light and rainfall etc

Subdural Hematoma in Grave’s Disease Induced Thrombocytopenia.

Subdural hematoma (SDH) usually occurs secondary to trauma, in bleeding disorders it may occur spontaneously. It is a rare complication of immune thrombocytopenia. Here we report a case of 45 years female presenting with presenting with complaints of headache, palpitation and menorrhagia and later diagnosed to be a case of Grave's disease with thrombocytopenia with sub dural hematoma. No such case reports are available in literature

Can coercive formulations lead to fast and accurate solution of the Helmholtz equation?

A new, coercive formulation of the Helmholtz equation was introduced in [Moiola, Spence, SIAM Rev. 2014]. In this paper we investigate $h$-version Galerkin discretisations of this formulation, and the iterative solution of the resulting linear systems. We find that the coercive formulation behaves similarly to the standard formulation in terms of the pollution effect (i.e. to maintain accuracy as $k\to\infty$, $h$ must decrease with $k$ at the same rate as for the standard formulation). We prove $k$-explicit bounds on the number of GMRES iterations required to solve the linear system of the new formulation when it is preconditioned with a prescribed symmetric positive-definite matrix. Even though the number of iterations grows with $k$, these are the first such rigorous bounds on the number of GMRES iterations for a preconditioned formulation of the Helmholtz equation, where the preconditioner is a symmetric positive-definite matrix.Comment: 27 pages, 7 figure

Fisheries research and development in India

The fisheries sector of India is immensely contributing to the economy of the country. It provides valuable fore ign exchange and employment to millions of people. At the same time it is an instrument of livelihood for a large section of economically backward population of the country