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An Empirical Evaluation of Automated Function Points
(2016)
Background: Function point analysis (FPA) has become widely used to measure software functional size in the industry. FPA is usually performed manually, which is a time consuming and expensive process. Automated Function ...
An evaluation of functional size measurement methods
(2015-04)
Background: Software size is one of the key factors that has the potential to affect the effort of software projects. Providing accurate software size estimation is a complex task. A number of functional size measurement ...
Weak compactness of sublevel sets in complete locally convex spaces
(Heldermann Verlag, 2019)
© 2019 Heldermann Verlag. All rights reserved.In this work we prove that if X is a complete locally convex space and {equation presented} is a function such that f -x∗attains its minimum for every x∗∈ U, where U is an open ...
Characterizations of the subdifferential of convex integral functions under qualification conditions
(Academic Press Inc., 2019)
This work provides formulae for the ε-subdifferential of integral functions in the framework of complete σ-finite measure spaces and locally convex spaces. In this work we present here new formulae for this ε-subdifferential ...
INFERENCES FOR THE CHANGE-POINT OF THE EXPONENTIATED WEIBULL HAZARD FUNCTION
(INST NACIONAL ESTATISTICA-INELISBON, 2012)
In many applications of lifetime data analysis, it is important to perform inferences about the change-point of the hazard function. The change-point could be a maximum for unimodal hazard functions or a minimum for bathtub ...
Function Point Structure and Applicability: A Replicated Study
(2016)
The complexity of providing accurate functional software size and effort prediction models is well known in the software industry. Function point analysis (FPA) is currently one of the most accepted software functional ...
Field-theory Two-point Functions via Negative Dimension Integration
(Korean Physical Soc, 2012-03-01)
One-loop two-point functions play an important role in quantum field theories, being one of the primary divergent Feynman graphs that calls for regularization and renormalization procedures. These well-known functions are ...
Field-theory Two-point Functions via Negative Dimension Integration
(Korean Physical Soc, 2012-03-01)
One-loop two-point functions play an important role in quantum field theories, being one of the primary divergent Feynman graphs that calls for regularization and renormalization procedures. These well-known functions are ...
On Brondsted-Rockafellar's Theorem for convex lower semicontinuous epi pointed functions in locally convex spaces
(Springer, 2018)
In this work we give an extension of the Brondsted-Rockafellar Theorem, and some of its important consequences, to proper convex lower-semicontinuous epi-pointed functions defined in locally convex spaces. We use a new ...