Louis Dale

Born:

place:

Ph.D. (1977) University of Alabama-Tuscaloosa

thesis:Ideal Theory in Polynomial Rings; Advisor: Paul Allen, Jr.area of degree:

: Associate Provost for Minority and Special Programs at University of Alabama at Birmingham

web page:

http://www.math.uab.edu/dale/

email: ldale@uab.edu

Research21.

Dale, LouisThe structure of ideals in a polynomial semiring in several variables.Kyungpook Math. J.26(1986), no. 2, 129--135.20

Dale, LouisMonic free ideals in a noncommutative polynomial semiring.J. Indian Math. Soc. (N.S.)47(1983), no. 1-4, 31--41 (1986).19. Allen, Paul;

Dale, Louis; Edwards, ShirleyDirect products of operator semigroups.J. Indian Math. Soc. (N.S.)44(1980), no. 1-4, 335--355 (1982).18.

Dale, LouisGeneralized ascending chains and formal power series rings.Kyungpook Math. J.23(1983), no. 2, 189--192.17.

Dale, LouisExtending certain semiring homomorphisms to ring homomorphisms.Kyungpook Math. J.23(1983), no. 1, 13--18.16.

Dale, LouisStandard halfrings and standard ideals.Kyungpook Math. J.21(1981), no. 2, 281--288.15.

Dale, Louis; Allen, Paul J.An extension of the Hilbert basis theorem.Publ. Math. Debrecen27(1980), no. 1-2, 31--34.14.

Dale, LouisA note on: "The structure of ideals in a Euclidean semiring" [Kyungpook Math. J.Kyungpook Math. J.17(1977), no. 1, 21--29] by Dale and D. L. Hanson.20(1980), no. 2, 279--280.13.

Dale, LouisGeneralized ascending chains with an application to Hilbert's theorem.J. Natur. Sci. Math.19(1979), no. 2, 231--238.12.

Dale, LouisGeneralized ascending chains with an application to Hilbert's theorem. J. Natur. Sci. Math.19(1979), no. 2, 231--238.11.

Dale, LouisThe structure of ideals in the semiring of $n\times n$ matrices over a Euclidean semiring.Kyungpook Math. J.19(1979), no. 2, 215--222.10.

Dale, LouisIdeal types in a polynomial halfring. Proc. Amer. Math. Soc.75(1979), no. 2, 189--195.9.

Dale, LouisSolvable operator semigroups with an application to short exact sequences.Kyungpook Math. J.19(1979), no. 2, 223--230.8.

Dale, Louis; Pitts, Janet D.Euclidean and Gaussian semirings.Kyungpook Math. J.18(1978), no. 1, 17--22.7.

Dale, LouisDirect sums of semirings and the Krull-Schmidt theorem.Kyungpook Math. J.17(1977), no. 2, 135--141.6.

Dale, LouisThe $k$-closure of monic and monic free ideals in a polynomial semiring.Proc. Amer. Math. Soc.64(1977), no. 2, 219--226.5.

Dale, Louis; Hanson, Dorothy L.The structure of idelas in a Euclidean semiring.Kyungpook Math. J.17(1977), no. 1, 21--29.4.

Dale, LouisMonic and monic free ideals in a polynomial semiring in several variables.Proc. Amer. Math. Soc.61(1976), no. 2, 209--216 (1977).3.

Dale, Louis; Allen, Paul J.Ideal theory in polynomial semirings.Publ. Math. Debrecen23(1976), no. 3-4, 183--190.2.

Dale, LouisMonic and monic free ideals in a polynomial semiring.Proc. Amer. Math. Soc.56(1976), 45--50.1. Allen, Paul J.;

Dale, LouisIdeal theory in the semiring $Z\sp{+}$.Publ. Math. Debrecen22(1975), no. 3-4, 219--224.

Books1.

Planning, Presenting and Evaluating Workshops: A Guidebook,Pine Creast Enterprises, 1991 (with M. Carolyn Braswell, Jan O. Case, Thomas L. Alexander).2.

Mentoring and Peer Coaching for Teachers,Pine Creast Enterprises, 1994 (with M. Carolyn Braswell).

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