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991.
992.
993.
994.
B. V. Rao 《Resonance》2011,16(11):1029-1038
In this two-part article, we are trying to discover patterns in the decimal digits of numbers between zero and one. In Part
I we started showing that each digit occurs with frequency 1/10. We reduced the problem with the help of Borel-Cantelli Lemma
and Markov inequality to show certain sums of integrals are finite. In this concluding part we bring in an essentially new
ingredient and conclude the proof. 相似文献
995.
Debraj Chakrabarti 《Resonance》2011,16(8):754-769
In this popular expository article, we discuss some important ways in which complex analysis in more than one variable is
different from complex analysis in one variable. Analytic continuation in several variables is contrasted with that in one
variable, and the notion of psuedoconvexity is defined. Hartogs phenomenon and the Levi problem are also discussed in an informal
way. 相似文献
996.
997.
P. D. Anoop 《Resonance》2011,16(1):29-37
This article deals with the timekeepers of the past, the sundials. Apart from discussing the structure of a few common sundials,
we point out the reasons for the variation between sundial time and the time shown by mechanical timekeepers. 相似文献
998.
999.
Vidyanand Nanjundiah 《Resonance》2011,16(8):705-721
Maroli Krishnayya Chandrashekaran, Editor of Journal of Biosciences (from 1991 to 1997) and Resonance (from 2003 to 2005), was a biologist who stood out from his peers as much on account of the quality of his contributions
as because of his style. He made major contributions to our understanding of the interplay between time and the living world
(which also became the title of a book he wrote). This article aims to bring together aspects of his life and work. 相似文献
1000.
V. S. Sunder 《Resonance》2011,16(2):165-179
In this homage to the late I M Gelfand, we try to give an overview of some of his contributions to the theories of Banach
algebras in general and C*-algebras in particular, and briefly elaborate on the celebrated Gelfand-Naimark-Segal construction which gives a way of
passing from positivity-preserving linear functionals to representations on Hilbert space. 相似文献