gillian sands memorial issue
نویسندگان
چکیده
منابع مشابه
Memorial Issue for Professor Nobuhiko Saitô
This special issue of Biophysics and Physicobiology is published as a memorial for Prof. Nobuhiko Saitô who died 2 May 2015. His obituary will appear first in this special issue written by Kei Yura [1], one of the last graduates of Saitô’s laboratory in 1980s. We try to organize this special issue as a review of the work in biophysics by late Nobuhiko Saitô, especially protein folding study and...
متن کاملIntroduction to Michael E. Robbins Memorial Issue
By the time of his death on 23 November 2012, Michael (Mike) E. Robbins had gained a national and, indeed, international , reputation as a leader in the fi eld of radiation-induced normal tissue eff ects. For the fi nal decade or so of his career, Mike had been based at Wake Forest Medical Center, an institution where he had developed a world-class research program looking at the prevention and...
متن کاملMEMORIAL ISSUE DEDICATED TO THE 100TH BIRTHDAY OF LATE UNIV. – PROF. DR. KARL HEINZ RECHINGER
Karl Heinz Rechinger was born on October 16, 1906 at Vienna (Austria). He was the only son of Dr. Karl Rechinger and Rosa Elisabeth Rechinger née Favarger. His father was also a plant taxonomist. The principal focus of K.H. Rechinger was flora writing. He was the author of Flora Aegaea and founder and editor of "Flora Iranica". In 1929, Rechinger started to work as an unpaid volunteer in the De...
متن کاملMemorial of Joseph Murray
It has not been too long since we realized that Joseph Murray (1919-2012) has passed away while we heard this sad news 2 weeks ago. We never forget his memories and trip for the first time on 14th November 1974to Iran. He returned to our country one more time later to share his experiences with the country specialists. It is a great sorrow that he did not see our progress in plastic and reconst...
متن کامل#A4 INTEGERS 12A (2012): John Selfridge Memorial Issue ON MULLIN’S SECOND SEQUENCE OF PRIMES
We consider the second of Mullin’s sequences of prime numbers related to Euclid’s proof that there are infinitely many primes. We show in particular that it omits infinitely many primes, confirming a conjecture of Cox and van der Poorten.
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ژورنال
عنوان ژورنال: Legal Information Management
سال: 2005
ISSN: 1472-6696,1741-2021
DOI: 10.1017/s1472669605000708