Harold Stark

Q: What Schools Are Affiliated With Harold Stark

Harold Stark is affiliated with the following schools: University of California, Berkeley, University of Michigan, University of California, San Diego, Princeton University, Massachusetts Institute of Technology

Harold Stark's AcademicInfluence.com Rankings

Harold Stark

Mathematics

#721

World Rank

#1314

Historical Rank

#314

USA Rank

Measure Theory

#3034

World Rank

#3603

Historical Rank

#881

USA Rank

mathematics Degrees

Download Badge

Mathematics

Harold Stark's Degrees

PhD Mathematics Princeton University
Masters Mathematics Princeton University

Why Is Harold Stark Influential?

(Suggest an Edit or Addition)

According to Wikipedia, Harold Mead Stark is an American mathematician, specializing in number theory. He is best known for his solution of the Gauss class number 1 problem, in effect correcting and completing the earlier work of Kurt Heegner, and for Stark's conjecture. More recently, he collaborated with Audrey Terras to study zeta functions in graph theory. He is currently on the faculty of the University of California, San Diego.

(See a Problem?)

Harold Stark'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

Zeta Functions of Finite Graphs and Coverings (1996) (292)
Some effective cases of the Brauer-Siegel Theorem (1974) (276)
Zeta functions of finite graphs and coverings, III (1996) (248)
A complete determination of the complex quadratic fields of class-number one. (1967) (240)
L-functions at s = 1. IV. First derivatives at s = 0 (1980) (151)
An introduction to number theory (1978) (118)
Modular forms of weight 1/2 (1977) (103)
L-functions at s = 1. III. Totally real fields and Hilbert's twelfth problem (1976) (81)
L-functions at s = 1. II. Artin L-functions with rational characters (1975) (73)
Values of L-Functions at s = 1 I. L-Functions for quadratic forms (1971) (72)
An extension of the Hilbert transform product theorem (1971) (67)
On the “gap” in a theorem of Heegner (1969) (57)
A Transcendence Theorem for Class-Number Problems (II) (1971) (49)
On complex quadratic fields wth class-number two (1975) (48)
ABC implies no “Siegel zeros” for L-functions of characters with negative discriminant (2000) (48)
On complex quadratic fields with class number equal to one (1966) (46)
On the zeros of Epstein's zeta function (1967) (44)
Effective estimates of solutions of some diophantine equations (1973) (44)
L-functions and character sums for quadratic forms (I) (1968) (44)
Finite analogues of Euclidean space (1996) (41)
On a Fundamental Inequality in Number Theory (1971) (40)
Zeta Functions of Finite Graphs and Coverings , Part II (2000) (38)
Galois Theory, Algebraic Number Theory, and Zeta Functions (1992) (37)
On the Riemann Hypothesis in Hyperelliptic Function Fields (1973) (32)
The analytic theory of algebraic numbers (1975) (31)
Class fields and modular forms of weight one (1977) (27)
Counting Points on $CM$ Elliptic Curves (1996) (23)
The Gauss Class-Number Problems (2007) (17)
Class-Numbers of Complex Quadratic Fields (1973) (17)
Periodic Gaussian Moats (1997) (16)
Hilbert's twelfth problem and $L$-series (1977) (16)
A historical note on complex quadratic fields with class-number one. (1969) (14)
Derivatives of L-Series at s = 0 (1981) (14)
A property of L-functions on the real line (1980) (12)
Finite Euclidean graphs over rings (1998) (11)
The Role of Modular Functions in a Class-Number Problem (1969) (10)
There is no tenth complex quadratic field with class-number one. (1967) (8)
The Coates-Wiles Theorem Revisited (1982) (8)
A problem in comparative prime number theory (1971) (8)
Some Ramanujan hypergraphs associated to (,_{}) (2000) (8)
On the asymptotic density of the $k$-free integers (1966) (8)
The genus theory of number fields (1976) (7)
ZETA FUNCTIONS OF WEIGHTED GRAPHS AND COVERING GRAPHS (2007) (7)
Comments on "An extension of the Hilbert transform product theorem" (1972) (7)
On the finiteness of certain Rabinowitsch polynomials II (2003) (6)
The origin of the “Stark conjectures” (2011) (6)
Values of Zeta and L-functions (1982) (5)
Multipath Zeta Functions of Graphs (1999) (5)
Spectra of Heisenberg graphs over finite rings (2003) (5)
On the Minimal Level of Modular Forms (1990) (4)
Simple Approximate Solutions for Tangential, Low-Thrust Trajectories (1961) (3)
Zeta Functions of Heisenberg Graphs over Finite Rings (2005) (2)
On the tenth complex quadratic field with class-number one (1964) (2)
Zeta functions of graph coverings (2000) (1)
Spectra of Heisenberg Graphs over Finite Rings: Histograms, Zeta Functions and Butterßies (2002) (1)
Review: Hans Rademacher, Topics in analytic number theory (1975) (1)
Values of Zeta and L-functions Stark (2013) (0)
Review: K. Chandrasekharan, Introduction to analytic number theory, and K. Chandrasekharan, Arithmetic functions, and Harold Davenport, Multiplicative number theory, and H. Halberstam and K. F. Roth, Sequences (1971) (0)
Analytic Number Theory and its Applications: A Conference in Honor of Jeff Hoffstein (2014) (0)
Book Review: Introduction to analytic number theory@@@Book Review: Arithmetic functions@@@Book Review: Multiplicative number theory@@@Book Review: Sequences (1971) (0)

This paper list is powered by the following services:

Other Resources About Harold Stark

en.wikipedia.org

What Schools Are Affiliated With Harold Stark?

Harold Stark is affiliated with the following schools:

Harold Stark's Academic­Influence.com Rankings