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1,622 full-text articles. Page 24 of 70.

Research On Quantity Discount Pricing By Container Liner Shipping, Runzhe Zhao 2020 World Maritime University

Research On Quantity Discount Pricing By Container Liner Shipping, Runzhe Zhao

World Maritime University Dissertations

No abstract provided.


Research On The Regulation Problem Of The Integration Of Inland Shipping In The Yangtze River Delta, Yiyang Xiong 2020 World Maritime University

Research On The Regulation Problem Of The Integration Of Inland Shipping In The Yangtze River Delta, Yiyang Xiong

World Maritime University Dissertations

No abstract provided.


Application Of Harvard Analytical Framework In Shipping Enterprises Under Influence Of Covid-19 Pandemic A Case Of Shanghai International Port Group, Lei Wang 2020 World Maritime University

Application Of Harvard Analytical Framework In Shipping Enterprises Under Influence Of Covid-19 Pandemic A Case Of Shanghai International Port Group, Lei Wang

World Maritime University Dissertations

No abstract provided.


From Emission Trade Sysytem To Carbon Offset : Status And Progress Of Emission Control In Shipping Industry, Zhili Yao 2020 World Maritime University

From Emission Trade Sysytem To Carbon Offset : Status And Progress Of Emission Control In Shipping Industry, Zhili Yao

World Maritime University Dissertations

No abstract provided.


Research On The Economic Viability Of Mega Container Ships, Guozhen Peng 2020 World Maritime University

Research On The Economic Viability Of Mega Container Ships, Guozhen Peng

World Maritime University Dissertations

No abstract provided.


Evaluation Of China Shipping Hub-And-Spoke Network Based On Herfindahl-Hirschmann Index (Hhi), Wenjin Sun 2020 World Maritime University

Evaluation Of China Shipping Hub-And-Spoke Network Based On Herfindahl-Hirschmann Index (Hhi), Wenjin Sun

World Maritime University Dissertations

No abstract provided.


Research On The Logistics Development Model Of Shanghai Free Trade Zone, Yuhong Xie 2020 World Maritime University

Research On The Logistics Development Model Of Shanghai Free Trade Zone, Yuhong Xie

World Maritime University Dissertations

No abstract provided.


General Product Formula Of Multiple Integrals Of Lévy Process, Nishant Agrawal, Yaozhong Hu, Neha Sharma 2020 University of Alberta, Edmonton, Alberta, T6G 2R3, Canada

General Product Formula Of Multiple Integrals Of Lévy Process, Nishant Agrawal, Yaozhong Hu, Neha Sharma

Journal of Stochastic Analysis

No abstract provided.


Continuous Dependence On The Coefficients For Mean-Field Fractional Stochastic Delay Evolution Equations, Brahim Boufoussi, Salah Hajji 2020 Cadi Ayyad University, Marrakesh, Morocco

Continuous Dependence On The Coefficients For Mean-Field Fractional Stochastic Delay Evolution Equations, Brahim Boufoussi, Salah Hajji

Journal of Stochastic Analysis

No abstract provided.


The Value Of Information Under Partial Information For Exponential Utility, Farai Julius Mhlanga, Mbakisi Dube 2020 University of Limpopo, Sovenga, X1106, 0727, South Africa

The Value Of Information Under Partial Information For Exponential Utility, Farai Julius Mhlanga, Mbakisi Dube

Journal of Stochastic Analysis

No abstract provided.


Intelligent Algorithm For Trapezoidal Interval Valued Neutrosophic Network Analysis, Florentin Smarandache, Said Broumi, Deivanayagampillai Nagarajan, Malayalan Lathamaheswari, Mohamed Talea, Assia Bakali 2020 University of New Mexico

Intelligent Algorithm For Trapezoidal Interval Valued Neutrosophic Network Analysis, Florentin Smarandache, Said Broumi, Deivanayagampillai Nagarajan, Malayalan Lathamaheswari, Mohamed Talea, Assia Bakali

Branch Mathematics and Statistics Faculty and Staff Publications

The shortest path problem has been one of the most fundamental practical problems in network analysis. One of the good algorithms is Bellman-Ford, which has been applied in network, for the last some years. Due to complexity in the decision-making process, the decision makers face complications to express their view and judgment with an exact number for single valued membership degrees under neutrosophic environment. Though the interval number is a special situation of the neutrosophic, it did not solve the shortest path problems in an absolute manner. Hence, in this work, the authors have introduced the score function and accuracy …


Exact And Strongly Exact Filters, M. A. Moshier, A. Pultr, A. L. Suarez 2020 Chapman University

Exact And Strongly Exact Filters, M. A. Moshier, A. Pultr, A. L. Suarez

Mathematics, Physics, and Computer Science Faculty Articles and Research

A meet in a frame is exact if it join-distributes with every element, it is strongly exact if it is preserved by every frame homomorphism. Hence, finite meets are (strongly) exact which leads to the concept of an exact resp. strongly exact filter, a filter closed under exact resp. strongly exact meets. It is known that the exact filters constitute a frame FiltE(L) somewhat surprisingly isomorphic to the frame of joins of closed sublocales. In this paper we present a characteristic of the coframe of meets of open sublocales as the dual to the frame of strongly exact filters FiltsE(L).


Quantitatively Motivated Model Development Framework: Downstream Analysis Effects Of Normalization Strategies, Jessica M. Rudd 2020 Kennesaw State University

Quantitatively Motivated Model Development Framework: Downstream Analysis Effects Of Normalization Strategies, Jessica M. Rudd

Doctor of Data Science and Analytics Dissertations

Through a review of epistemological frameworks in social sciences, history of frameworks in statistics, as well as the current state of research, we establish that there appears to be no consistent, quantitatively motivated model development framework in data science, and the downstream analysis effects of various modeling choices are not uniformly documented. Examples are provided which illustrate that analytic choices, even if justifiable and statistically valid, have a downstream analysis effect on model results. This study proposes a unified model development framework that allows researchers to make statistically motivated modeling choices within the development pipeline. Additionally, a simulation study is …


The Kinetic Study Of Dpt Using Mathematica As An Efficient Optimization Tool, Marwa Eldewaik, Mamdouh A. Gadalla Prof., M A. Radwan, M.A Sadek, Hany A. Elazab 2020 The British University in Egypt

The Kinetic Study Of Dpt Using Mathematica As An Efficient Optimization Tool, Marwa Eldewaik, Mamdouh A. Gadalla Prof., M A. Radwan, M.A Sadek, Hany A. Elazab

Basic Science Engineering

Mathematica is an efficient and optimized tool for computing numeric and algebraic calculations as well as graphing two and three dimensional curves and surfaces. It is used in several aspects of science including physics, engineering, chemistry and even biology due to the impact of mathematics with almost the fields of science nowadays. Synthesis of Cyclotetramethylene Tetramine through the action of nitrating mixture formed of ammonium nitrate and fuming nitric acid on hexamine in presence of acetic acid, acetic anhydride and p-formaldehyde has been proven. DPT was prepared at different temperatures. The variation of some factors like: temperature and time has …


Optical Soliton Perturbation With Quadratic-Cubic Nonlinearity, Asma Mir 2020 Universiti Malaya

Optical Soliton Perturbation With Quadratic-Cubic Nonlinearity, Asma Mir

Student Works (2020-2029)

Solitons can be defined as wave packets that can travel undistorted across long distances even transcontinental and transoceanic. They serve as modern telecommunication means through cables and optical fibers for fast Internet activities. To maintain high-fidelity and time sensitive transmission, optical pulses manage the efficient flow of data. From the last few years, Nonlinear Schrödinger Equation (NLSE) has been a great attraction of research activities across the globe. The governing model is the Nonlinear Schrödinger Equation (NLSE). From a mathematical standpoint, NLSE is a nonlinear partial differential equation (PDE) that has been studied in a variety of other areas of …


Superposed Ornstein-Uhlenbeck Processes, Julius Esunge, Auguste Muhau 2020 University of Mary Washington

Superposed Ornstein-Uhlenbeck Processes, Julius Esunge, Auguste Muhau

Journal of Stochastic Analysis

No abstract provided.


Von Neumann's Minimax Theorem For Continuous Quantum Games, Luigi Accardi, Andreas Boukas 2020 Universitá di Roma Tor Vergata, Via di Torvergata, Roma, Italy

Von Neumann's Minimax Theorem For Continuous Quantum Games, Luigi Accardi, Andreas Boukas

Journal of Stochastic Analysis

No abstract provided.


Taylor Expansions And Castell Estimates For Solutions Of Stochastic Differential Equations Driven By Rough Paths, Qi Feng, Xuejing Zhang 2020 University of Southern California, Los Angeles, CA 90089-2532, USA

Taylor Expansions And Castell Estimates For Solutions Of Stochastic Differential Equations Driven By Rough Paths, Qi Feng, Xuejing Zhang

Journal of Stochastic Analysis

No abstract provided.


A Study Of The Design Of Adaptive Camber Winglets, Justin J. Rosescu 2020 California Polytechnic State University, San Luis Obispo

A Study Of The Design Of Adaptive Camber Winglets, Justin J. Rosescu

Master's Theses

A numerical study was conducted to determine the effect of changing the camber of a winglet on the efficiency of a wing in two distinct flight conditions. Camber was altered via a simple plain flap deflection in the winglet, which produced a constant camber change over the winglet span. Hinge points were located at 20%, 50% and 80% of the chord and the trailing edge was deflected between -5° and +5°. Analysis was performed using a combination of three-dimensional vortex lattice method and two-dimensional panel method to obtain aerodynamic forces for the entire wing, based on different winglet camber configurations. …


Variants Of Meir-Keeler Fixed Point Theorem And Applications Of Soft Set-Valued Maps, Akbar Azam, Mohammed Shehu Shagari 2020 COMSATS University

Variants Of Meir-Keeler Fixed Point Theorem And Applications Of Soft Set-Valued Maps, Akbar Azam, Mohammed Shehu Shagari

Applications and Applied Mathematics: An International Journal (AAM)

In this paper, we prove a Meir-Keeler type common fixed point theorem for two mappings for which the range set of the first one is a family of soft sets, called soft set-valued map and the second is a point-to-point mapping. In addition, it is also shown that under some suitable conditions, a soft set-valued map admits a selection having a unique fixed point. In support of the obtained result, nontrivial examples are provided. The novelty of the presented idea herein is that it extends the Meir-Keeler fixed point theorem and the theory of selections for multivalued mappings from the …


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