Morgan Ward
American mathematician
Morgan Ward's AcademicInfluence.com Rankings
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Mathematics
Morgan Ward's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is Morgan Ward Influential?
(Suggest an Edit or Addition)According to Wikipedia, Henry Morgan Ward was an American mathematician, a professor of mathematics at the California Institute of Technology. Education and career Ward was born in New York City. He studied at University of California, Berkeley, receiving his BA in 1924. He obtained his Ph.D. in mathematics from Caltech in 1928, with a dissertation titled The Foundations of General Arithmetic; his advisor was Eric Temple Bell. He became a research fellow at Caltech, and then in 1929 a member of the faculty; he remained at Caltech until his death in 1963. Among his doctoral students was Robert P. Dilworth, who also became a Caltech professor. Ward is the academic ancestor of over 500 mathematicians and computer scientists through Dilworth and another of his students, Donald A. Darling.
Morgan Ward's Published Works
Published Works
- Residuated Lattices. (1938) (408)
- Memoir on Elliptic Divisibility Sequences (1948) (175)
- A Calculus of Sequences (1936) (105)
- The arithmetical theory of linear recurring series (1933) (95)
- The Closure Operators of a Lattice (1942) (91)
- THE INTRINSIC DIVISORS OF LEHMER NUMBERS (1955) (55)
- Residuated distributive lattices (1940) (54)
- The law of repetition of primes in an elliptic divisibility sequence (1948) (48)
- Prime divisors of second order recurring sequences (1954) (42)
- The Representation of Stirling's Numbers and Stirling's Polynomials as Sums of Factorials (1934) (34)
- Residuation in structures over which a multiplication is defined (1937) (33)
- Arithmetic Functions on Rings (1937) (30)
- The prime divisors of Fibonacci numbers. (1961) (27)
- On the Behavior of Non-Static Models of the Universe When the Cosmological Term is Omitted (1932) (27)
- A note on divisibility sequences (1936) (26)
- The algebra of lattice functions (1939) (23)
- The characteristic number of a sequence of integers satisfying a linear recursion relation (1931) (21)
- A Characterization of Boolean Algebras (1939) (20)
- Arithmetical Properties of Sequences in Rings (1938) (18)
- The Calculation of the Complete Elliptic Integral of the Third Kind (1960) (18)
- Postulates for the inverse operations in a group (1930) (15)
- The reversion of a power series (1930) (12)
- The law of apparition of primes in a Lucasian sequence (1938) (11)
- The Lattice Theory of Ova (1939) (11)
- Some Arithmetical Applications of Residuation (1937) (11)
- Linear divisibility sequences (1937) (10)
- A characterization of Dedekind structures (1939) (9)
- Evaluations Over Residuated Structures (1939) (9)
- The distribution of residues in a sequence satisfying a linear recursion relation (1931) (9)
- Note on an arithmetical property of recurring series (1935) (9)
- The vanishing of the homogeneous product sum of the roots of a cubic (1959) (8)
- The Maximal Prime Divisors of Linear Recurrences (1954) (8)
- The null divisors of linear recurring series (1936) (7)
- Lectures on the analytic theory of quadratic forms : second term 1934/35 (1949) (7)
- The Algebra of Recurring Series (1931) (7)
- On the Number of Vanishing Terms in an Integral Cubic Recurrence (1955) (7)
- Tests for primality based on Sylvester’s cyclotomic numbers (1959) (6)
- THE MAPPINGS OF THE POSITIVE INTEGERS INTO THEMSELVES WHICH PRESERVE DIVISIO (1955) (6)
- An arithmetical property of recurring series of the second order (1934) (6)
- Euler’s problem on sums of three fourth powers (1948) (6)
- The laws of apparition and repetition of primes in a cubic recurrence (1955) (6)
- A Type of Multiplicative Diophantine System (1933) (5)
- Conditions for Factorization in a Set Closed Under a Single Operation (1935) (5)
- Arithmetical properties of polynomials associated with the lemniscate elliptic functions. (1950) (5)
- A Certain Class of Polynomials (5)
- The cancellation law in the theory of congruences to a double modulus (1933) (4)
- Some Arithmetical Properties of Sequences Satisfying a Linear Recursion Relation (1931) (4)
- Note on the iteration of functions of one variable (1934) (3)
- Note on the period of a mark in a finite field (1934) (3)
- Postulates for an Abstract Arithmetic. (1928) (3)
- The vanishing of the homogeneous product sum on three letters (1960) (3)
- The Limit for e (1952) (3)
- The continuous iteration of real functions (1936) (3)
- Ring Homomorphisms which are Also Lattice Homomorphisms (1939) (3)
- Note on a paper by C. E. Rickart (1949) (3)
- modern elementary mathematics (1964) (3)
- A Property of Recurring Series. (1933) (2)
- A Generalized Integral Test for Convergence of Series (1949) (2)
- Cyclotomy and the Converse of Fermat's Theorem (1954) (2)
- Arithmetical Properties of the Elliptic Polynomials Arising from the Real Multiplication of the Jacobi Functions (1950) (2)
- A Class of Soluble Diophantine Equations. (1951) (2)
- A Determination of all Possible Systems of Strict Implication (1935) (2)
- General Arithmetic. (1927) (2)
- An enumerative problem in the arithmetic of linear recurring series (1935) (2)
- The linear $p$-adic recurrence of order two (1962) (2)
- Euler's Three Biquadrate Problem. (1945) (2)
- A Generalisation of a Familiar Theorem Concerning Prime Numbers (1930) (2)
- Note on the General Rational Solution of the Equation ax 2 - by 2 = z 3 (1939) (1)
- Conditions for the solubility of the Diophantine equation ²-²=-1 (1931) (1)
- The Linear Form of Numbers Represented by a Homogeneous Polynomial in Any Number of Variables (1932) (1)
- The Numerical Evaluation of a Class of Trigonometric Series (1934) (1)
- A generalization of recurrents (1927) (1)
- Certain Expansions Involving Doubly Infinite Series (1)
- A Mnemonic for Euler's Constant (1931) (1)
- A Certain Class of Trigonometric Integrals (1933) (1)
- The Foundations of General Arithmetic (1)
- A Simplification of Certain Problems in Arithmetical Division (1)
- On Certain Functional Relations (1929) (1)
- The Diophantine Equation X 2 - DY 2 = Z m (1935) (1)
- On the Vanishing of the Sum of the Nth Powers of the Roots of a Cubic Equation (1934) (1)
- Problems for Solution: 4708-4712 (1956) (1)
- On the Factorization of Polynomials to a Prime Modulus (1935) (1)
- Analytic Function Theory. vol. 1. Einar Hille. Ginn, Boston, Mass., 1960. xi + 308 pp. $ 6.50 (1960) (0)
- Analytic Function Theory . vol. 1. Einar Hille. Ginn, Boston, Mass., 1960. xi + 308 pp. $ 6.50 (1960) (0)
- Problems for Solution: E81-E86 (1934) (0)
- Modern elementary mathematics / by Morgan Ward and Clarence Ethel Hardgrove (1964) (0)
- Problems for Solution: 3717-3720 (1935) (0)
- Problems for Solution: E48-E53 (1933) (0)
- Problems for Solution: 3469-3474 (1931) (0)
- Problems for Solution: 4089-4092 (1943) (0)
- Lectures on the analytical theory of quadratic forms : 2nd term 1934/35 (1949) (0)
- Problems for Solution: 3419-3424 (1930) (0)
- Problems for Solution: 3662-3666 (1934) (0)
- Problems for Solution: E87-E92 (1934) (0)
- Problems for Solution: 3631-3638 (1933) (0)
- Problems for Solution: E16-E20 (1933) (0)
- A Correction: A Simplification of Certain Problems in Arthmetical Division (1932) (0)
- Problems for Solution: E686-E690 (1945) (0)
- Problems for Solution: 3516-3517 (1931) (0)
- Problems for Solution: 4027-4030 (1942) (0)
- The Diophantine equation (1935) (0)
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