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Bilangan Imajiner : Sejarah dan Filosofinya
Bilangan Imajiner : Sejarah dan Filosofinya
Sejarah matematika tidak bisa dilepaskan dari penemuan dan pengembangan bilangan imajiner. Saat ini bilangan imajiner masih digunakan secara luas dalam berbagai bidang, baik untuk keperluan teoritis maupun praktis. Tetapi sedikit orang yang mengetahui kisah dibalik pengembangan bilangan ini yang telah dipenuhi dengan petualangan dan teka-teki. Juga tidak banyak orang yang mengetahui persentuhan penting bilangan imajiner (atau bilangan kompleks) dengan Landasan Matematika, yang memiliki kaitan penting dengan teori filsafat, ilmu logika dan uraian latar belakang sejarahnya.
Hilman Permana Alisabana
Best of the Best: A Comparison of Factor Models
Best of the Best: A Comparison of Factor Models
We compare major factor models and find that the Stambaugh and Yuan (2016) four-factor model is the overall winner in the time-series domain. The Hou, Xue, and Zhang (2015) q-factor model takes second place and the Fama and French (2015) five-factor model and the Barillas and Shanken (2018) six-factor model jointly take third place. But the pairwise cross-sectional R2 and the multiple model comparison tests show that the Hou, Xue, and Zhang (2015) q-factor model, the Fama and French (2015) five-factor and four-factor models, and the Barillas and Shanken (2018) six-factor model take equal first place in the horse race.
Shamim Ahmed, Ziwen Bu, Daniel Tsvetanov
Lemma 1.21
Lemma 1.21
Proofs for Analysis class Lemma 1.21
Yanan Zhang
Polynomials with infinite solutions
Polynomials with infinite solutions
Can there be a polynomial with infinite solutions? If so, would it be a polynomial? Also, would it have an infinite solution set? Let's find out.
Rahul Chhabra
ÁLGEBRA LINEAL
ÁLGEBRA LINEAL
ÁLGEBRA LINEAL
AUSENCIO
Riemann多様体上の発散の同値な定義
Riemann多様体上の発散の同値な定義
Riemann多様体上の発散には幾つかの等価な定義が存在します. それらについて証明も含めてまとめました.
Yuto Horikawa
Harris' Hawks Optimization: Theory and Applications
Harris' Hawks Optimization: Theory and Applications
Brief LaTeX file for HHO section
Ali Asghar Heidari
Acceleration in Fixed Point Iteration and Nesterov;s Gradient Method
Acceleration in Fixed Point Iteration and Nesterov;s Gradient Method
A note on gradient-based optimization.
Jinxiong Zhang
Formulación del problema de los festivales
Formulación del problema de los festivales
Este problema parte de la asignación de los grupos en los distintos escenarios haciendo que los gruposcon distinta duración de concierto cuadren en tiempo con los distintos días y escenarios que estándisponiables, teniendo en cuenta el tiempo de limpiado del escenario y el tiempo de set-up.El los distintos capítulos veremos la formulación más sencilla con un solo escenario hasta la formulaciónpara varios escenarios.s
Juan Francisco Gómez González

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