Zobrazeno 1 - 10
of 36
pro vyhledávání: '"T. V. Singh"'
Autor:
Priya Taank, Nihar Ameta, T. V. Singh, Shailendra Kumar Sharma, Debashish Paul, Shalendra Singh
Publikováno v:
International Journal of Research in Medical Sciences. 8:1331
Background: Post-operative nausea and vomiting (PONV) is generally self-limiting, associated with high level of patient dissatisfaction and may delay hospital discharge. The anaesthetist is usually blamed, despite evidence that PONV results from a va
Autor:
N. V. Ganesh, M. V. Prasad, T. V. Singh, D. Ramajayam, A. P. Pandirwar, P. Preethi, Ravi K. Mathur
Publikováno v:
Current Science. 116:1003
Autor:
Christina Semeniuk, Peter W. Williams, Ralf Buckley, Greg Richrads, Joan C. Henderson, Bill Bramwell, Geoffrey Wall, Christine Williams, T. V. Singh
Publikováno v:
Tourism Recreation Research. 32:123-130
Third editions are relatively rare for any specialised text, so that in itself is a significant recommendation for this volume. The preface describes it as “completely revised and redeveloped to accommodate new case studies, summary points and lear
Autor:
T. V. Singh, Shalini Singh
Publikováno v:
Asia Pacific Journal of Tourism Research. 9:43-55
While the need for linking park with people was heavily stressed both at the World Conservation Strategy (1980) and the World Congress of National Parks (1982), the conflict has remained unresolved, particularly in the developing nations. The hackney
Publikováno v:
Tourism Recreation Research. 29:89-96
Publikováno v:
Mathematical and Computer Modelling. 32:997-1003
A fourth-order solver is developed by using the Runge-Kutta method and cubic spline function approximation technique for solving the hyperbolic system of equations with source term. The cylindrical shock wave problem is solved by using the solver. Th
Autor:
A. V. Mannikar, A. D. Dekate, S. H. Nikam, M. Sreenivasulu, T. V. Singh, S. D. Rairikar, S. S. Thipse
Publikováno v:
SAE Technical Paper Series.
Publikováno v:
Mathematical and Computer Modelling. 22:113-125
By using splitting-up technique and cubic splines, a numerical algorithm of second order accuracy is developed to solve the nonlinear equation u"t = Re^-^1"u"x"x + [/tf(u)]"x + h(u), with prescribed initial and boundary conditions. The validity of th
Publikováno v:
International Journal for Numerical Methods in Fluids. 20:1263-1271
SUMMARY A finite difference scheme based on the operator-splitting technique with cubic spline hctions is derived for solving the two-dimensional Burgers equations in ‘inhomogeneous’ form. The scheme is of first-order accuracy in time and second-
Publikováno v:
Communications in Numerical Methods in Engineering. 9:579-586
A combination of the splitting method and the cubic spline technique has been used to solve a non-linear regularized long wave (RLW) equation. The accuracy and the stability of the proposed method are discussed. Then, two numerical examples are solve