R G Shandil
Articles written in Proceedings – Mathematical Sciences
Volume 104 Issue 3 August 1994 pp 593-595
A proof of Howard’s conjecture in homogeneous parallel shear flows
Mihir B Banerjee R G Shandil Vinay Kanwar
A rigorous mathematical proof of Howard's conjecture which states that the growth rate of an arbitrary unstable wave must approach zero, as the wave length decreases to zero, in the linear instability of nonviscous homogeneous parallel shear flows, is presented here for the first time under the restriction of the boundedness of the second derivative of the basic velocity field with respect to the vertical coordinate in the concerned flow domain.
Volume 105 Issue 2 May 1995 pp 251-257
Mihir B Banerjee R G Shandil Vinay Kanwar
The present paper on the linear instability of nonviscous homogeneous parallel shear flows mathematically demonstrates the correctness of Howard's [4] prediction, for a class of velocity distributions specified by a monotone function
Volume 106 Issue 3 August 1996 pp 281-287
Eigenvalue bounds for Orr-Sommerfeld equation ‘No backward wave’ theorem
Mihir B Banerjee R G Shandil Balraj Singh Bandral
Theoretical estimates of the phase velocity
Volume 114 Issue 1 February 2004 pp 97-97 Erratum
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