Q (a,z )=[GAMMA](a,z )/r(a) is the regularized

incomplete gamma function and [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII], is the

incomplete gamma function, and [GAMMA](a) is Euler gamma function.

Therefore this work proposes a unified non-linear interpretation for thermal analysis data based on the search of parameters E, A with non-linear minimization using the

incomplete gamma function to evaluate p(x).

where [GAMMA](*,*) is the

incomplete gamma function [14].

Therefore, using the formula for

incomplete Gamma function, which is given as

where all the input variables are now explicitly listed in the arguments of the ALDA function, and [GAMMA]F(x, y) denotes the

incomplete Gamma function.

1959, Some elementary inequalities relating to the Gamma and

incomplete Gamma function, J.

In this paper, we present first some properties of [tau]-hypergeometric function and the hypergeometric confluent function of the second kind and we also define a generalized form of the

incomplete gamma function and its complementary.

As a general example, modified expansions for confluent hypergeometric functions are considered in Section 3, and as particular cases expansions for the

incomplete gamma function [GAMMA](a, z) and the modified Bessel function [K.

Rudert, Tables of the

Incomplete Gamma Function Ratio, Justus von Liebig Verlag, Darmstadt, Germany (1965).

It is interesting to observe that the paradigm of forward recursion for n [is less than or equal to] |x| and backward recursion for n [is greater than] |x| is valid, though for different reasons, also when x is negative and Tricomi's definition of the

incomplete gamma function is used (cf.

o] are determined by the method of Molina (1915),(6) which recognizes the isomorphic relationship between the Poisson distribution function and the

incomplete gamma function.

In Equation (2), [Gamma] (a) is the gamma function, the integral is the

incomplete gamma function denoted by [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII].