• Communications of Mathematical Education
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• v.29 no.2
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• pp.197-214
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• 2015

This study is to design Flipped Learning classrooms of learner-centered education on the pre-service math teachers education. The study aims to explore the feasibility of teaching and learning method. To achieve the objectives of the study was to explore the teaching and learning model. Flipped learing classroom design includes a main step of a typical process of teaching system. And we designed the model based on the ADDIE Model. This model contains the design steps and the Flipped learning component of the teaching and learning design model. Designed classroom presented in three steps that are before classroom, during classroom and after classroom.

• Journal of Gifted/Talented Education
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• v.24 no.4
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• pp.657-677
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• 2014

Considering the expansion of gifted education and the quantitative increase the Gifted Science Academy, it is important to seek the appropriate methods of mathematics teaching for gifted high school students. In particular, to reflect current trends in mathematics education that the mathematical creativity is being presented as an important educational goal, Now is the time we need student-centered discussion model for regular mathematics classes, not teacher-centered instruction in the way of knowledge transfer. In this study, class model of preparation-based discussion was designed and applied to the regular mathematics classes for the Science Academy. Students participating in this research had a lot of pressure in preparation activities for discussion, but they said that the discussion compared to traditional lecture was mathematically meaningful experience. These findings suggest the implication that class model of preparation-based discussion can be meaningfully applied to the regular mathematics class.

• Education of Primary School Mathematics
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• v.25 no.4
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• pp.279-295
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• 2022

This study was conducted to present implications for mathematics education by identifying the structural relationship among personality, negative emotion, motivation, and career maturity that affects elementary school student's mathematical academic achievement. The participants conveniently sampled 179 students, from 4th to 6th graders enrolled in the same elementary school, and data on their psychological variables were collected in the form of secondary data. The hypothetical structural equation model established based on prior studies was verified with a two-stage approach based on the collected data. It was confirmed that construct validity and construct reliability were secured through assessing the measurement model. In addition, as a result of analyzing the path coefficient of the final structural equation model, five paths were found to be significant: 'personality→motivation', 'personality→career maturity', 'negative emotion→motivation', and 'negative motivation→mathematical academic achievement'. In particular, the path of 'negative emotion→negative motivation→mathematics academic achievement' that can be confirmed through the results needs to moderate negative emotions to improve mathematical academic achievement, and at this time, negative motivation should be considered together.

• Communications of Mathematical Education
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• v.10
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• pp.303-324
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• 2000

수학 교육에서 새로운 정보기술의 교육적 사용의 범위는 커지고 교육 모형은 다양해지고 있다. 특히 중등 수학교육에서의 변화에 대한 기대도 커지고 있다. 본 논문은 미국 및 한국의 수학 교육계의 폭넓은 지지를 받는 NCTM의 컴퓨터 및 정보기술 활용에 관한 규준들의 교육적 의미, 방법, 효용 등을 정리하였다. 이어서 컴퓨터과학 교과과정에 포함된 수학 분야에 대한 컴퓨터과학자 Hamming의 견해를 소개하였다. 본 논문은 한국의 중등 교육에도 컴퓨터과학 교과가 시행될 것을 예정하면서 수학 교사들이 미리 컴퓨터과학을 교과과정을 이해함으로 통합 교과적 요소, 특성 그리고 역할 관계를 알아보았다.

• Journal of the Korea Society for Simulation
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• v.15 no.4
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• pp.69-77
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• 2006

In most positioning and allocation practices, many mathematical models are proposed in various fields. The set covering (SC) problem has many practical applications of modeling not only real world problem but also in military. As our air defense weapon systems are getting older and declining the performance, new plans far acquisition of high-tech air defense weapon system are being conducted. In this paper we established simulation model for optimal allocation of KDX which carries new missile defense weapon system by using partial set covering considering both attacker and defender side. By implementating simulation model, we assess the available scenarios and show the optimal pre-positioning of KDX and interceptor's allocation. Furthermore, we provide a variety of experiments and extensive scale sized situations for Korea Indigenous Missile Defense (KIMD) and support decision-making for efficient positioning of unit.

• The Korean Journal of Applied Statistics
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• v.13 no.1
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• pp.189-196
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• 2000

Conjugate prior density families were motivated by considerations of tractability in implementing the Bayesian paradigm. But we consider problem that the conjugate prior p($\Theta$) cannot be used in restriction of the parameter $\Theta$. This article considers the nonconjugate prior problem of hierarchical Poisson model. We demonstrate the use of latent variables for sampling non-standard densities which arise in the context of the Bayesian analysis of non-conjugate by using a Gibbs sampler.

• Management & Information Systems Review
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• v.33 no.5
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• pp.85-95
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• 2014

This paper suggested an efficient mathematical model for strategic alliance of liner shipping companies. Even though a few previous research papers proposed the mathematical models for container slot chartering and allocation under liner shipping, those models were nonlinear and very difficult to solve. So their models had limits to apply them to real world problems. On the other hand, the model suggested in this paper is easy to solve and apply to real world problems because it is a integer linear programming model. This paper tried to apply the model to the same example problem as used in existing research paper. Excel add-in program, Premium Solver Platform was used to solve the problem and the optimal allocation and slot chartering for containers were able to be found easily. The result also showed that the total container shipping cost for applying the strategic alliance model was reduced compared to non-strategic alliance model.

• Communications of Mathematical Education
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• v.19 no.1 s.21
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• pp.253-269
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• 2005

수학시간에 많은 학생들이 흥미를 갖고 능동적인 학습활동을 할 수 있도록, 실세계 상황의 과제가 제시된 소집단 협력학습, 토론활동 위주의 문제중심학습(PBL:Problem-Based Learning)을 고등학교의 수학교실에 적용한다. 이를 위하여 본고에서는 학습여건의 조성, 적합한 학습과제의 특성, 교사의 역할 등을 중심으로 살펴보고, 발전적인 PBL학습모형을 개발하여 교실 실제에 적용함으로써 고등학교 학생들의 정의적 영역의 태도 변화에 미치는 영향을 살펴보고자 한다.

• Communications of Mathematical Education
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• v.10
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• pp.237-270
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• 2000

본 연구는 고등학교 1학년 학습부진아를 위하여, 자연과학의 기초가 되고, 학습의 전이가 높다고 생각되는 수학 교과를 중심으로 학습부진아의 특성을 규명하고 학습부진아를 위한 교수, 학습방법, 수학적 능력향상, 학습부진아에게 새로운 흥미와 학습 의욕을 야기 시켜 보다 효율적인 지도방법, 학습부진아의 원인을 규명하고, 개인차에 알맞은 학습과 현장에서 나타나는 문제점을 해소하여 학습부진아를 위한 교재를 개발하여 학습의 전의력을 높임으로써 수학교과 학습능력을 향상시키기 위한 교수, 학습 모형을 구성 적용하고, 학습에 대한 태도를 바람직한 방향으로 변화시키고, 학습부진아를 위한 효율적인 지도방법을 연구하고자 한다.

• School Mathematics
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• v.13 no.1
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• pp.189-206
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• 2011

This study is to setup a mathematics PBL model that is right for elementary students. PBL models are developed and applied to actual courses and analyzed. So, a specific plan and practical understanding of PBL mathematics textbooks will be presented. But in order for this to happen, first the mathematics PBL model, that can realize 7th revised curriculum's goal, needs to setup and divided into knowledge, skill and attitude domains. Through this study, the general PBL model and the PBL model appropriate for elementary mathematics was amended and supplemented, this was then applied to courses and analyzed, and the below conclusions were realized. First, mathematical idealization stage is needed for mathematical PBL model. Since an elementary student is shortcoming in problem understanding and mathematical activity, a middle step that allows the student to understand the problem situation mathematizing and find a solution mathematically is desperately needed. Therefore, in this study, we named it the mathematical idealization stage and had it setup. Second, a mathematics information collection stage needs to be prepared for a successful PBL. Through this stage, the students will have an opportunity to gather the necessary information needed and restructure it to solve the problem. Third, the organization stage in mathematical PBL model needs to be strengthened. PBL is not just completed, through the best use of mathematics subject matter to solve the problem. Organization time is needed to allow the students to grow to a more deepened and advanced level. In conclusion, there is significance in providing a specific plan for mathematical PBL model, which can be seen through this study on applying and analyzing elementary mathematics and appropriate PBL models.