10 research outputs found

    A New Method for Determination of Molecular Weight of Compounds Soluble in Protic Solvents by Electrochemical Impedance Spectroscopy

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    This chapter deals with a new method for determining the molecular weight of chemical substances soluble in protic solvents. One of the well-known methods for the determination of molecular weight of a substance, based on one of the colligative properties, is Ostwald and Walker鈥檚 method, which depends on relative lowering of vapor pressure of solvent. In this paper we proposed a new method for determining the molecular mass of the substances that are soluble in protic solvents such as water, methanol and ethanol employing electrochemical impedance spectroscopy (EIS) technique and Raoult鈥檚 law. The moisture and vapor pressure dependent proton conductivity of some organic compounds and metal-organic frame works (MOFs) can be utilized to find the molecular mass of solutes soluble in protic solvents. This property is considered as key for determination of molecular weight of chemical substances using EIS and is simpler than Ostwald and Walker鈥檚 method. This method is a non-destructive and also useful to determine the molecular weight of polymers and proteins soluble in protic solvents

    A study on controllability for Hilfer fractional differential equations with impulsive delay conditions

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    This article focuses on the controllability of a Hilfer fractional impulsive differential equation with indefinite delay. We analyze our major outcomes using fractional calculus, the measure of non-compactness and a fixed-point approach. Finally, an example is provided to show the theory

    Mild Solutions for Impulsive Integro-Differential Equations Involving Hilfer Fractional Derivative with almost Sectorial Operators

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    In this manuscript, we establish the mild solutions for Hilfer fractional derivative integro-differential equations involving jump conditions and almost sectorial operator. For this purpose, we identify the suitable definition of a mild solution for this evolution equations and obtain the existence results. In addition, an application is also considered

    Mild Solutions for Impulsive Integro-Differential Equations Involving Hilfer Fractional Derivative with almost Sectorial Operators

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    In this manuscript, we establish the mild solutions for Hilfer fractional derivative integro-differential equations involving jump conditions and almost sectorial operator. For this purpose, we identify the suitable definition of a mild solution for this evolution equations and obtain the existence results. In addition, an application is also considered

    Adopci贸n de la Inteligencia Artificial en la Atenci贸n Sanitaria: Una perspectiva enfermera

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    Artificial intelligence (AI) is revolutionizing various areas of health care, particularly the medical and nursing field, called "Adoption of Artificial Intelligence in Health Care: A Nursing Perspective." This article examines the state of artificial intelligence (AI) in healthcare research, its use, its advantages for healthcare, and any challenges that can arise when adopting AI to healthcare organizations. The benefits of AI, such as increased efficiency, cost savings, future direction, improved decision-making, and enhanced patient care experiences. It is the need of the hour to address the challenges to ensure the successful adoption of AI in healthcare operations and treatment modalities including Nursing. The possible difficulties with applying AI, include issues with data protection, the requirement for additional knowledge and training, and moral issues. The Impact of Artificial Intelligence on Healthcare offers organizations looking to use this technology to achieve their cost-effective strategic objectives for improved patient care useful insights into how AI is transforming the medical and nursing fields and interventions.La inteligencia artificial (IA) est谩 revolucionando diversas 谩reas de la atenci贸n sanitaria, en particular el campo de la medicina y la enfermer铆a, denominado "Adopci贸n de la inteligencia artificial en la atenci贸n sanitaria: Una perspectiva enfermera". Este art铆culo examina el estado de la inteligencia artificial (IA) en la investigaci贸n sanitaria, su uso, sus ventajas para la atenci贸n sanitaria y los retos que pueden surgir al adoptar la IA en las organizaciones sanitarias. Las ventajas de la IA, como el aumento de la eficiencia, el ahorro de costes, la orientaci贸n hacia el futuro, la mejora de la toma de decisiones y la mejora de la experiencia asistencial de los pacientes. Es necesario abordar los retos para garantizar el 茅xito de la adopci贸n de la IA en las operaciones sanitarias y las modalidades de tratamiento, incluida la Enfermer铆a. Entre las posibles dificultades que plantea la aplicaci贸n de la IA se encuentran los problemas relacionados con la protecci贸n de datos, la necesidad de conocimientos y formaci贸n adicionales y las cuestiones morales. El Impacto de la Inteligencia Artificial en la Asistencia Sanitaria ofrece a las organizaciones que buscan utilizar esta tecnolog铆a para alcanzar sus objetivos estrat茅gicos rentables de mejora de la atenci贸n al paciente una visi贸n 煤til de c贸mo la IA est谩 transformando los campos y las intervenciones m茅dicas y de enfermer铆a

    Analysis on 蠄-Hilfer Fractional Impulsive Differential Equations

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    In this manuscript, we establish the existence of results of fractional impulsive differential equations involving 蠄-Hilfer fractional derivative and almost sectorial operators using Schauder fixed-point theorem. We discuss two cases, if the associated semigroup is compact and noncompact, respectively. We consider here the higher-dimensional system of integral equations. We present herewith new theoretical results, structural investigations, and new models and approaches. Some special cases of the results are discussed as well. Due to the nature of measurement of noncompactness theory, there exists a strong relationship between the sectorial operator and symmetry. When working on either of the concepts, it can be applied to the other one as well. Finally, a case study is presented to demonstrate the major theory

    Analysis of Existence and Stability Results for Impulsive Fractional Integro-Differential Equations Involving the Atangana鈥揃aleanu鈥揅aputo Derivative under Integral Boundary Conditions

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    In this study, we consider the existence results of solutions of impulsive Atangana鈥揃aleanu鈥揅aputo ABC fractional integro-differential equations with integral boundary conditions. Krasnoselskii鈥檚 fixed-point theorem and the Banach contraction principle are used to prove the existence and uniqueness of results. Moreover, we also establish Hyers鈥揢lam stability for this problem. An example is also presented at the end

    Existence Solutions for Implicit Fractional Relaxation Differential Equations with Impulsive Delay Boundary Conditions

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    The aim of this paper is to study the existence and uniqueness of solutions for nonlinear fractional relaxation impulsive implicit delay differential equations with boundary conditions. Some findings are established by applying the Banach contraction mapping principle and the Schauder fixed-point theorem. An example is provided that illustrates the theoretical results

    Existence Solutions for Implicit Fractional Relaxation Differential Equations with Impulsive Delay Boundary Conditions

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    The aim of this paper is to study the existence and uniqueness of solutions for nonlinear fractional relaxation impulsive implicit delay differential equations with boundary conditions. Some findings are established by applying the Banach contraction mapping principle and the Schauder fixed-point theorem. An example is provided that illustrates the theoretical results
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