Zobrazeno 1 - 10
of 15
pro vyhledávání: '"Paul Deiermann"'
Autor:
Paul Deiermann
Publikováno v:
International Journal of Mathematics and Mathematical Sciences, Vol 16, Iss 4, Pp 679-686 (1993)
This paper utilizes the method of extremal length to study several diameter problems for functions conformal outside of a disc centered at the origin, with a standard normalization, which possess a quasiconformal extension to a ring subdomain of this
Externí odkaz:
https://doaj.org/article/94092d1f396e4ae291b3637f7b4b45d3
Autor:
Rick Mabry, Paul Deiermann
Publikováno v:
The American Mathematical Monthly. 116:423-438
(2009). Of Cheese and Crust: A Proof of the Pizza Conjecture and Other Tasty Results. The American Mathematical Monthly: Vol. 116, No. 5, pp. 423-438.
Autor:
Paul Deiermann, Rick Mabry
Publikováno v:
Mathematics Magazine. 75:131-135
In FIGURE l(b) the graph appears roughly symmetric with respect to x t 25. In FIGURE l(c), however, as we zoom out farther, this is no longer evident. In fact, the latter plot resembles that of y = x6, which is the usual observation. What we address
Autor:
Paul Deiermann
Publikováno v:
Complex Variables, Theory and Application: An International Journal. 19:243-257
By the method of extremal length, three general theorems are proven which find, as corollaries, sharp coefficient bounds for functions univalent in the exterior of the unit disc, with a standard normalization but also assuming a finite number of init
Autor:
Keith Neu, Paul Deiermann
Publikováno v:
The College Mathematics Journal. 37:44
In a series of papers ([l]-[5]) as well as their recent book [6], Benjamin and Quinn (along with others) proved a variety of identities involving very general Fibonacci (and the related Lucas) sequences. They used ingenious counting arguments involvi
Publikováno v:
The American Mathematical Monthly. 111:441
Autor:
Paul Deiermann
Publikováno v:
The College Mathematics Journal. 33:148
1. Light rays emitted from the point F1 (c, 0) (c > 0) strike a plane curve C and reflect back through the point F2 (-c, 0). Assuming that the angle of incidence equals the angle of reflection, show that the differential equation xy(dy/dx)2 + (x2 c2
Autor:
Edward T. H. Wang, Andrew Cusumano, Erwin Just, Norman Schaumberger, Roger B. Nelsen, Ayoub B. Ayoub, Rick Mabry, Paul Deiermann, Jack V. Wales, Dennis Walsh, Geoffrey A. Kandall, M. Reza Akhlaghi, David Atkinson, Jerrold Grossman, John Henry Steelman, Kent Holing, Thomas C. Wales
Publikováno v:
The College Mathematics Journal. 32:211
Autor:
Paul Deiermann, Rick Mabry
Publikováno v:
The American Mathematical Monthly. 107:958
Publikováno v:
The American Mathematical Monthly. 107:463