In this paper, a study of orchestration methods is carried out in order to find the most optimal method for managing distributed computing systems. To solve this problem, a study was made of methods for analyzing dist...
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Double wishbone suspension systems are employed in high-performance vehicles owing to their superior control over wheel motion. The design of a double-wishbone suspension is a challenging multi-objective problem due t...
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This research paper describes the mathematics teacher knowledge transformation when computerscience concepts are integrated with mathematics. During the last decade, schools and educators made a significant effort to...
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ISBN:
(纸本)9798350351507
This research paper describes the mathematics teacher knowledge transformation when computerscience concepts are integrated with mathematics. During the last decade, schools and educators made a significant effort to introduce computerscience (CS) and Computational Thinking (CT) in K-12. While this effort produced some positive results in schools where resources and specialized educators are available, there are school districts where creating new classes and/or hiring specialized teachers is not a sustainable option. This creates a need for teachers that are specialized in one subject area to expand their knowledge into CS and CT, and teach these concepts in their classes. This knowledge expansion and integration should result in creating integrated curricula using their subject matter knowledge and the newly acquired CS knowledge. This implies that the teacher should be able to identify the intersection of concepts between the two fields, and leverage their difference and similarities to promote deep learning for their students. The current study explores how the teacher candidates' technological, pedagogical content knowledge (TPACK) in mathematics is affected when mathematical concepts are integrated with CS and CT. This study is a three-day intervention in a graduate level secondary mathematics education methods course, where utilizing Math + CS integrated modules we infuse CS concepts into mathematics. The already known mathematics context reduced the cognitive load for familiarizing the teacher candidates with CS, and the integration of the CS concepts provided a different perspective for thinking about mathematics and teaching. After having the teacher candidates reflecting on the concepts of Variable and Equal Sign (=), our results showed that they started noticing the differences and nuances between the two fields, developing this way their interdisciplinary Math + CS TPACK (I-TPACK) knowledge. Furthermore, the study showed that representing multiplicati
Interior point methods are widely used for different types of mathematical optimization problems. Many implementations of interior point methods in use today rely on direct linear solvers to solve systems of equations...
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ISBN:
(纸本)9783031637483;9783031637490
Interior point methods are widely used for different types of mathematical optimization problems. Many implementations of interior point methods in use today rely on direct linear solvers to solve systems of equations in each iteration. The need to solve ever larger optimization problems more efficiently and the rise of hardware accelerators for general purpose computing has led to a large interest in using iterative linear solvers instead, with the major issue being inevitable ill-conditioning of the linear systems arising as the optimization progresses. We investigate the use of Krylov solvers for interior point methods in solving optimization problems from radiation therapy and support vector machines. We implement a prototype interior point method using a so called doubly augmented formulation of the Karush-Kuhn-Tucker linear system of equations, originally proposed by Forsgren and Gill, and evaluate its performance on real optimization problems from radiation therapy and support vector machines. Crucially, our implementation uses a preconditioned conjugate gradient method with Jacobi preconditioning internally. Our measurements of the conditioning of the linear systems indicate that the Jacobi preconditioner improves the conditioning of the systems to a degree that they can be solved iteratively, but there is room for further improvement in that regard. Furthermore, profiling of our prototype code shows that it is suitable for GPU acceleration, which may further improve its performance in practice. Overall, our results indicate that our method can find solutions of acceptable accuracy in reasonable time, even with a simple Jacobi preconditioner.
This article emphasizes the application of fuzzy logic in the field of agriculture. The use of fuzzy logic is not restricted to specific agricultural domains, but rather extends from soil analysis to the entire proces...
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ISBN:
(数字)9783031609978
ISBN:
(纸本)9783031609961;9783031609978
This article emphasizes the application of fuzzy logic in the field of agriculture. The use of fuzzy logic is not restricted to specific agricultural domains, but rather extends from soil analysis to the entire process of plant production, encompassing various areas within agriculture. To gain a better understanding of fuzzy logic in agriculture, a concise and comprehensive literature review has been conducted. Crop yield estimation fuzzy logic involves the incorporation of input parameters such as productivity, area, and labor expenses. Through the application of fuzzy arithmetic to these parameters, a precise crop yield value is obtained. The fuzzy modeling employs optimal membership functions. The accuracy of the results is verified by comparing them with existing open-source literature.
The article describes a method to solving a practical engineering problem related to the process of reading of random structures using an integrator that can capture only a certain number of point objects. methods to ...
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Cost management and completion timelines are common classification problem requirements. For instance, a blood test requires human and equipment resources, costs money, and must be done quickly. To avoid major patient...
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Nowadays, as science and technology continue to advance, addressing people's emotional issues is of particular significance, and how to accurately and efficiently recognize emotions has become increasingly promine...
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Human cognition exhibits systematic compositionality, the algebraic ability to generate infinite novel combinations from finite learned components, which is the key to understanding and reasoning about complex logic. ...
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Handwritten mathematical expression recognition is still a challenging problem due to its two-dimensional structure and the complexity of handwriting. Handwritten mathematical Expression Recognition (HMER) methods bas...
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