Wally Smith

Q: What Schools Are Affiliated With Wally Smith

Wally Smith is affiliated with the following schools: California Institute of Technology, Princeton University, Stanford University, University of North Carolina at Chapel Hill, University of Cambridge

Wally Smith 's AcademicInfluence.com Rankings

Wally Smith

Mathematics

#2412

World Rank

#3737

Historical Rank

#958

USA Rank

Measure Theory

#2274

World Rank

#2726

Historical Rank

#645

USA Rank

mathematics Degrees

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Mathematics

Wally Smith 's Degrees

Masters Mathematics Stanford University

Why Is Wally Smith Influential?

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According to Wikipedia, Walter Laws Smith was a British-born American mathematician, known for his contributions to applied probability theory. Biography Smith was born in London on November 12, 1926. Smith received a B.A. in mathematics from Cambridge University, having gained First Class in the Mathematical Tripos Part 1 and Part 2. He then received an M.A. and Ph.D from Cambridge. His dissertation was entitled Stochastic Sequences of Events advised by Henry Daniels and D. R. Cox, with whom he published the book Queues and also published with in his early years. He became a professor of statistics at The University of North Carolina Chapel Hill , and he was an emeritus professor in the Department of Statistics and Operations Research.

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Wally Smith 's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Probability and Statistics (1960) (2001)
ON THE SUPERPOSITION OF RENEWAL PROCESSES (1954) (239)
On Branching Processes in Random Environments (1969) (206)
On the distribution of queueing times (1953) (142)
THE SUPERPOSITION OF SEVERAL STRICTLY PERIODIC SEQUENCES OF EVENTS (1953) (85)
Necessary Conditions for Almost Sure Extinction of a Branching Process with Random Environment (1968) (43)
On the elementary renewal theorem for non-identically distributed variables (1964) (30)
On renewal theory, counter problems, and quasi-Poisson processes (1958) (26)
A direct proof of a fundamental theorem of renewal theory (1953) (23)
A Frequency-function form of the central limit theorem (1953) (22)
A Note on Truncation and Sufficient Statistics (1957) (20)
On some general renewal theorems for nonidentically distributed variables (1961) (19)
On necessary and sufficient conditions for the convergence of the renewal density (1962) (17)
Extensions of a renewal theorem (1955) (14)
Proceedings of the Symposium on Congestion Theory (1967) (13)
A theorem on functions of characteristic functions and its application to some renewal theoretic random walk problems (1967) (13)
A Note on Characteristic Functions Which Vanish Identically in an Interval (1962) (12)
Branching processes in Markovian environments (1971) (12)
On the tails of queueing-time distributions (1972) (11)
II.—Asymptotic Renewal Theorems (1953) (10)
Infinitesimal renewal processes. (1959) (9)
A Note on the Renewal Function When the Mean Renewal Lifetime is Infinite (1961) (8)
General moment functions and a density version of the central limit theorem (1974) (8)
On the weak law of large numbers and the generalized elementary renewal theorem (1967) (7)
On transient regenerative processes (1986) (7)
Some results using general moment functions (1969) (5)
On Infinitely Divisible Laws and a Renewal Theorem for Non-Negative Random Variables (1968) (4)
REMARKS ON RENEWAL THEORY WHEN THE QUALITY OF RENEWALS VARIES (1967) (3)
Some peculiar semi-Markov processes (1967) (2)
Some remarks on a distribution occurring in neural studies (1964) (2)
A comparison of convergence rates for three models in the theory of dams (1997) (1)
On the Cumulants of Cumulative Processes. (1979) (1)
Review: Emanuel Parzen, Stochastic Processes (1965) (0)
On the asymptotic behavior of certain sums of probabilities (1975) (0)
Royal Society of Edinburgh (1945) (0)
A note on the renewal function when the mean renewal is infinite (1960) (0)
A note on the joint distribution of the duration of a busy period and the total queueing time (1976) (0)
Proceedings of the symposium on congestion theory : held at the University of North Carolina at Chapel Hill : August 24-26, 1964 (1965) (0)
Branching Processes in Markovian Environments Branching Processes in Markovian Environments Summary. a Positive Recurrent Markov Transition Matrix P Generates A (0)
Some new results in the theory of recurrent events: A preliminary report (1976) (0)
A proof using derived distributions of the Lindeberg central limit theorem (1986) (0)
On renewal theory, counter problems, and quasi-Poisson processes (1957) (0)
Notes on characteristic functions. II. On depensities small at infinity. (1974) (0)
A Prelif.1hjary Report (0)

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