Computer-aided breast cancer diagnosis based on image segmentation and interval analysis
Q Liu, Z Liu, S Yong, K Jia, N Razmjooy - Automatika, 2020 - Taylor & Francis
Uncertainties are one principal part of any practical problem. Like any application, image
processing process has different unknown parts as uncertainties which are derived from …
processing process has different unknown parts as uncertainties which are derived from …
Fractional calculus for interval-valued functions
V Lupulescu - Fuzzy Sets and Systems, 2015 - Elsevier
We use a generalization of the Hukuhara difference for closed intervals on the real line to
develop a theory of the fractional calculus for interval-valued functions. The properties of …
develop a theory of the fractional calculus for interval-valued functions. The properties of …
Discrete fractional calculus for interval–valued systems
This study investigates linear fractional difference equations with respect to interval–valued
functions. Caputo and Riemann–Liouville differences are defined. w–monotonicity is …
functions. Caputo and Riemann–Liouville differences are defined. w–monotonicity is …
An application of control theory for imperfect production problem with carbon emission investment policy in interval environment
The theory of optimal control plays an important role to solve several real-life problems.
However, it is often seen that uncertainty is a major challenge in formulating the appropriate …
However, it is often seen that uncertainty is a major challenge in formulating the appropriate …
[PDF][PDF] Treant, a, S
The concepts of convex and non-convex functions play a key role in the study of
optimization. So, with the help of these ideas, some inequalities can also be established …
optimization. So, with the help of these ideas, some inequalities can also be established …
Generalized Hukuhara Gâteaux and Fréchet derivatives of interval-valued functions and their application in optimization with interval-valued functions
In this article, the notions of gH-directional derivative, gH-Gâteaux derivative and gH-Fréchet
derivative for interval-valued functions are proposed. The existence of gH-Fréchet derivative …
derivative for interval-valued functions are proposed. The existence of gH-Fréchet derivative …
Investigation of green production inventory problem with selling price and green level sensitive interval-valued demand via different metaheuristic algorithms
In real-life situation, different characteristics of an imperfect production inventory system, viz.
demand, production, defectiveness and different costs may be imprecise. To represent the …
demand, production, defectiveness and different costs may be imprecise. To represent the …
M-fractional derivative under interval uncertainty: Theory, properties and applications
In the recent years some efforts were made to propose simple and well-behaved fractional
derivatives that inherit the classical properties from the first order derivative. In this regards …
derivatives that inherit the classical properties from the first order derivative. In this regards …
Manifestation of interval uncertainties for fractional differential equations under conformable derivative
We propose a generalization of conformable calculus for Type-2 interval-valued functions.
We investigated the differentiability and integrability properties of such functions. The …
We investigated the differentiability and integrability properties of such functions. The …
Fractional differential systems: a fuzzy solution based on operational matrix of shifted Chebyshev polynomials and its applications
In this paper, a new formula of fuzzy Caputo fractional-order derivatives (0<; v≤ 1) in terms
of shifted Chebyshev polynomials is derived. The proposed approach introduces a shifted …
of shifted Chebyshev polynomials is derived. The proposed approach introduces a shifted …