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All Journal Cakrawala Pendidikan Pythagoras: Jurnal Matematika dan Pendidikan Matematika Tadris: Jurnal keguruan dan Ilmu Tarbiyah Jurnal Edukasi Matematika dan Sains Jurnal Elemen Eduma : Mathematics Education Learning and Teaching ITEj (Information Technology Engineering Journals) MaPan : Jurnal Matematika dan Pembelajaran JRPM (Jurnal Review Pembelajaran Matematika) ANARGYA: Jurnal Ilmiah Pendidikan Matematika JURNAL PENA EDUKASI ALGORITMA : Journal of Mathematics Education Limacon: Journal of Mathematics Education JES-MAT (Jurnal Edukasi dan Sains Matematika) Journal of Mathematics Instruction, Social Research and Opinion Journal of General Education and Humanities NJMMS Educational Insights Journal of Mathematical Pedagogy (JOMP) Kreano, Jurnal Matematika Kreatif Inovatif
Arif Muchyidin
IAIN Syekh Nurjati CIrebon
Humanities Biochemistry, Genetics & Molecular Biology Computer Science & IT Control & Systems Engineering Decision Sciences, Operations Research & Management Education Electrical & Electronics Engineering Languange, Linguistic, Communication & Media Mathematics Social Sciences Other

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Journal : JES-MAT (Jurnal Edukasi dan Sains Matematika)

 1 
POLA FRIEZE GROUP PADA GERAKAN TARI BUYUNG KUNINGAN Lia Andriani; Arif Muchyidin
Jurnal Edukasi dan Sains Matematika (JES-MAT) Vol 6, No 2 (2020): Jurnal Edukasi dan Sains Matematika (JES-MAT)
Publisher : Department of Mathematics Education, Universitas Kuningan

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (1391.015 KB) | DOI: 10.25134/jes-mat.v6i2.2997

Abstract

Buyung dance is rarely displayed and has begun to be unknown to the public. Also, children, today prefer foreign culture and dance. As a result, the existence of Buyung dance is only limited to recognition, without the benefits that can be felt. The absence of written guidelines in each of the Buyung dance movements is very interesting for researchers to analyze the relationship of the Buyung dance movements with mathematics. This type of research used in this study is qualitative research. In qualitative research, the instrument is the researcher himself and cannot be replaced by others. Data collection techniques used in this study through the method of observation, interviews, and documentation. Every hand movement of the dancers and movements between dancers to one another makes the movements of the dances neat and attractive following the Frieze Group, with four frieze patterns found in the dances of the pitchers.
MODEL MATEMATIKA KEARIFAN LOKAL MASYARAKATDESA TRUSMI DALAM MENJAGA EKSISTENSIKERAJINAN BATIK TULIS Arif Muchyidin
Jurnal Edukasi dan Sains Matematika (JES-MAT) Vol 2, No 1 (2016): JURNAL EDUKASI DAN SAINS MATEMATIKA
Publisher : Department of Mathematics Education, Universitas Kuningan

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (284.303 KB) | DOI: 10.25134/jes-mat.v2i1.267

Abstract

Batik as an Indonesian national identity has contributed greatly to the Indonesian economy. However, the value of exports and other economic potentials are not supported by the number of batik, especially batik artisans in the village Trusmi. Trusmi batik artisans in the village is a craftsman who has been there all the time and remain there for generations. The phenomenon that occurs in the craft of batik Trusmi analyzed with mathematical modeling approach, in this case the dynamical system. From the resulting system of differential equations, then analyzed the stability around the critical point. From the resulting model, gained two critical points. The first critical point is a condition where there is no proficient craftmen (not expected), whereas at the second critical point is the potential of batik craftmen and proficient craftmen mutually exist, or in other words batik will still exist. From the results of numerical simulation, if , then batik Trusmi will still exist. However, if , then the number of proficient craftmen would quickly dwindle and slowly batik will be extinct.Key Words : dinamical system, critical points, stability
MODEL MATEMATIKA KEARIFAN LOKAL MASYARAKATDESA TRUSMI DALAM MENJAGA EKSISTENSIKERAJINAN BATIK TULIS Arif Muchyidin
Jurnal Edukasi dan Sains Matematika (JES-MAT) Vol 2, No 1 (2016): JURNAL EDUKASI DAN SAINS MATEMATIKA
Publisher : Department of Mathematics Education, Universitas Kuningan

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (284.303 KB) | DOI: 10.25134/jes-mat.v2i1.268

Abstract

Batik as an Indonesian national identity has contributed greatly to the Indonesian economy. However, the value of exports and other economic potentials are not supported by the number of batik, especially batik artisans in the village Trusmi. Trusmi batik artisans in the village is a craftsman who has been there all the time and remain there for generations. The phenomenon that occurs in the craft of batik Trusmi analyzed with mathematical modeling approach, in this case the dynamical system. From the resulting system of differential equations, then analyzed the stability around the critical point. From the resulting model, gained two critical points. The first critical point is a condition where there is no proficient craftmen (not expected), whereas at the second critical point is the potential of batik craftmen and proficient craftmen mutually exist, or in other words batik will still exist. From the results of numerical simulation, if , then batik Trusmi will still exist. However, if , then the number of proficient craftmen would quickly dwindle and slowly batik will be extinct.Key Words : dinamical system, critical points, stability
Co-Authors Aas Uswatun Hasanah Affiana Muthik Agus Ahmad Durri, Agus Ahmad ahmad hildan fidian amin Alfiani, Desti Alif Ringga Persada Alviyaturrohmah, Alviyaturrohmah Andriani, Lia Andriani, Lia Arif Abdul Haqq Arif Rifa’i Asrorudin, Udin Ayu Tunggal Rahayu Budi Manfaat budi manfaat Dariah darwan darwan, darwan Darwan, Darwan Desti Alfiani Durrotun Nasihah Dwi Apriliani Elsa Meriani Waluyo Fajar Gayuh Mulyani Firly Fitri, Afkarina Hadi Kusmanto Hadi Kusmanto, Hadi Hayat, Moh Hendri Raharjo hendri raharjo, hendri Hernita Octaviani Putri Heryandi, Yandi Hidayani, Sri Murni Ian Perasutiyo Ibnu Hasan Bisri Iim Siti Aminah iis katika Indah Nuraena Indah Nursuprianah indah nursuprianah Indriyani, Mery Ismaniar Hikmatusholikhah Jamali Jamali Sahrodi Jarnawi Afgani Dahlan Khannatus Sa’diyah kusniya kusniya Laely Mafruhah Lefi Nurlatif Lia Andriani Masnuah Masnuah Maulidia, Risni Mochamad Guntur Muhamad Ali Misri Nanang Priatna nani fitriah Nasifah Natalia Natalia Natania, Aisya Nisa Triyatul Fitri Nur Inayah Nurjanah Nurma Izzati Pahmi, Samsul Raharjo, Hendri Rais Supriyanto Ratna Istiyani Reza Oktiana Akbar Rizky Amalia Ros Kristianti Safinah, Zahwa Saluky Sirojudin Wahid Siti Kurniasih Sukanda, Chika Nurmayanti Sulistiawati Sulistiawati Tegar Perkasa Wahyusukma Toheri Toheri Toheri Toheri Toheri, Toheri Toto Syatori Nasehudin Udma, Siti Aah Safaatul Vivi Fitri Falentina Wahid, Sirojudin Waluyo, Elsa Meriani Wida Wahdatul Fuadah Widodo Winarso Winda Rahma Fauziah yunus sunandar