Results 251 to 260 of about 379,486 (309)
Observer-Based Source Localization in Tree Infection Networks via Laplace Transforms. [PDF]
Bull Math BiolO'Connor GK +3 more
europepmc +1 more source
Estimating fMRI timescale maps. [PDF]
Imaging Neurosci (Camb)Riegner G +3 more
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
A Characterization of the Exponential Function
Journal of the London Mathematical Society, 1986Let E be the class of all entire functions \(f(t)=\sum^{\infty}_{k=0}a_ kt^ k\) with \(a_ 0=1\), \(a_ k>0\) for \(k=1,2,3,...\), and \(\int^{\infty}_{0}t^ k(f(t))^{-1}dt=1/a_ k, k=0,1,2,... \). A conjecture of Renyi and Vincze is verified by proving the exponential function \(f(t)=e^ t\) is the only member of E.
Miles, Joseph, Williamson, Jack
openaire +1 more source
On the Exponential Inequalities and the Exponential Function
The Mathematical Gazette, 1907Theorem. If a he any positive quantity not equal to 1, and x, y, z be any three rational quantities in descending order of magnitude, then
openaire +1 more source
Degenerate exponential integral function and its properties [PDF]
Arab Journal of Mathematical SciencesPurpose – In this paper, the author introduces a degenerate exponential integral function and further studies some of its analytical properties. The new function is a generalization of the classical exponential integral function and the properties ...
Kwara Nantomah
exaly +2 more sources
Double-Exponential Utility Functions
Mathematics of Operations Research, 1986Ordinal additivity between two attributes X and Y is a property that permits the utility function u(x, y) to be represented as ϕ(v(x) + w(y)) for some functions ϕ, v and w where ϕ may be thought of as a single attribute utility function over v + w. In applications ϕ is usually taken to be either linear (the additive decomposition) or exponential (the ...
openaire +1 more source
1983
Let z denote the identity map on C. For every non-negative integer n, we define a polynomial function E n by $$ {E_n} = \sum\limits_{{k = 0}}^n {\frac{1}{{k!}}{z^k}} $$ Given an arbitrary complex number c, let n be such that n + 1 ≧ 2|c|, and let q be an arbitrary positive integer.
openaire +2 more sources
Let z denote the identity map on C. For every non-negative integer n, we define a polynomial function E n by $$ {E_n} = \sum\limits_{{k = 0}}^n {\frac{1}{{k!}}{z^k}} $$ Given an arbitrary complex number c, let n be such that n + 1 ≧ 2|c|, and let q be an arbitrary positive integer.
openaire +2 more sources