Article Per Year (5 Year)
p-Index From 2020 - 2025
1.037
P-Index
This Author published in this journals
All Journal JURNAL LITIGASI (e-Journal) Artinara Limits: Journal of Mathematics and Its Applications
Windarto
Unknown Affiliation
Agriculture, Biological Sciences & Forestry Humanities Computer Science & IT Economics, Econometrics & Finance Education Languange, Linguistic, Communication & Media Law, Crime, Criminology & Criminal Justice Mathematics Social Sciences Other

Published : 5 Documents Claim Missing Document
Claim Missing Document
Check
Articles

Found 5 Documents
Search

 1 
Pemberdayaan Masyarakat Gandaria Utara dalam Menciptakan Lingkungan yang Produktif serta Lingkungan Hijau dan Asri Martini; Windarto; Prasetio, Tio; Hariyani, Reni; Samsinar
Artinara Vol 1 No 3 (2022): Jurnal Artinara Oktober 2022
Publisher : Universitas Budi Luhur

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.36080/art.v1i03.54

Abstract

Community service activities are a form of implementation of one of the Tri Dharma of Higher One way to implement one of the three dharmas of higher education is to carry out community service activities. This activity was carried out in December 2021 at the North Gandaria Village, Kebayoran Baru District, South Jakarta. The theme of this activity is Creating a Productive Environment and a Green and Beautiful Environment. With the targets of the programs that have been designed, it is hoped that they will be able to build interest in the local community to continue to be aware of the environment and be able to develop and utilize their potential. There are still many programs that have been planned by the North Gandaria Village which have not been realized, so that with this community service activity it can help carry out the programs that have not been realized. The existing programs in this community service activity also adjust to existing programs in the kelurahan but have not been realized. The results of this community service activity are the planting of green vines in the vicinity of the North Gandaria sub-district, the rearrangement of the RPTRA environment so that children feel more comfortable playing in the area, education about waste and its management as well as the distribution of masks and hand sanitizer to users. roads and surrounding communities.
Tradisi Hukum dan Inovasi Digital: Menakar Posisi Produk E- Notary pada Sengketa Perdata: Legal Tradition and Digital Innovation: Assessing the Position of e-Notary Products in Civil Disputes Suryahartati, Dwi; Windarto; Lestari
LITIGASI Vol. 26 No. 1 (2025)
Publisher : Faculty of Law, Universitas Pasundan

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23969/litigasi.v26i1.19193

Abstract

Changes in the development of digital technology have an impact on every aspect of life, including law. In Indonesia, the demand for electronic notaries has emerged as a form of innovation that promises efficiency. However, various concerns and challenges have emerged. This article discusses the issues faced by law and society as users of notary services. This article also discusses the philosophical and ethical aspects of law regarding the paradigm shift. Legal issues will be answered through an analysis of existing regulations and the legal theories that underlie them, as well as considering community responses. This article concludes that there has been a shift in the notary world that affects the way notaries work and the way society interacts with the law. Regulatory adjustments are needed that are able to adapt to accommodate electronic signatures, digital authenticity, and digital data management to realize effective electronic notaries and consider legal values ​​and ethics. Professional ethics in realizing integrity, transparency, and responsibility must be maintained and translated into a digital context. To achieve legal comparability in electronic notaries, it is important to consider the balance between service accessibility and strict levels of supervision and control.
Pendekatan Numerik pada Model Penyebaran SARS dengan Method of Lines Patria Arif Bijaksana; Windarto; Fatmawati
Limits: Journal of Mathematics and Its Applications Vol. 15 No. 1 (2018): Limits: Journal of Mathematics and Its Applications Volume 15 Nomor1 Edisi Mar
Publisher : Pusat Publikasi Ilmiah LPPM Institut Teknologi Sepuluh Nopember

Show Abstract | Download Original | Original Source | Check in Google Scholar

Abstract

Pada paper ini dikaji pendekatan numerik model matematika penyebaran SARS dengan adanya suku difusi. Suku difusi pada model tersebut mengilustrasikan penyebaran SARS berdasarkan lokasi. Solusi numerik dilakukan dengan menggunakan Method of Lines. Selanjutnya dibandingkan hasil simulasi numerik antara model penyebaran SARS tanpa suku difusi dan dengan adanya suku difusi. Hasil simulasi dari model penyebaran penyakit SARS tanpa suku difusi hanya menunjukkan terjadinya penyebaran SARS secara periodik waktu. Berdasarkan hasil simulasi pada model SARS dengan adanya suku difusi dapat diketahui bahwa penyebaran SARS dapat ditinjau dari titik awal penyebaran SARS secara spasial dan juga perodik waktu. Lebih lanjut, dari hasil simulasi menunjukkan bahwa semakin jauh dari pusat penyebaran SARS, laju penyebaran penyakit SARS akan semakin kecil
Model Predator Prey Leslie Gower dengan Fungsional Respon Crowley Martin dan Adanya Prey Terinfeksi Serta Faktor Ketakutan Miswanto; Nunik Suroiyah; Windarto
Limits: Journal of Mathematics and Its Applications Vol. 20 No. 3 (2023): Limits: Journal of Mathematics and Its Applications Volume 20 Nomor 3 Edisi No
Publisher : Pusat Publikasi Ilmiah LPPM Institut Teknologi Sepuluh Nopember

Show Abstract | Download Original | Original Source | Check in Google Scholar

Abstract

Ekosistem adalah suatu sistem yang terdiri dari organisme hidup dan lingkungannya yang seringkali terjadi interaksi antara makhluk hidup dengan lingkungannya, atau makhluk hidup yang satu dengan mahkluk hidup yang lain. Sebagai contoh interaksi antara predator dengan prey, yaitu singa dengan rusa, ular dengan tikus, burung elang dengan ular dan lain-lain. Pada interaksi antara predator prey seringkali nampak adanya prey yang terinfeksi. Hal ini berdampak adanya penyebaran penyakit oleh prey terinfeksi. Penelitian ini mengkaji model predator prey Leslie Gower fungsi respon Crowley Martin dengan prey terinfeksi serta adanya faktor ketakutan. Metode yang digunakan dalam penelitian ini adalah metode analitik dan simulasi numerik. Metode analitik digunakan untuk mengkaji eksistensi titik setimbang dan analisis kestabilan titik setimbang model, sedangkan metode simulasi numerik digunakan untuk mendukung hasil metode analitik. Berdasarkan hasil analitik diperoleh dua titik setimbang yang cenderung stabil asimtotis, yaitu titik setimbang kepunahan prey terinfeksi dan predator (E1) dan titik setimbang kepunahan predator (E2) Sedangkan titik setimbang kepunahan prey terinfeksi (E3) dan titik setimbang koeksistensi (E4) tidak diperoleh secara analitik. Oleh karena analisis kestabilannya menggunakan bidang fase. Hasil simulasi numerik menunjukkan bahwa keempat titik setimbang, yaitu E1,E2, E3, dan E4 cenderung stabil asimtotis.
Analisis Kestabilan dan Kontrol Optimal pada Model Matematika Penyebaran Penyakit Mumps Miswanto; Farah Biba; Windarto
Limits: Journal of Mathematics and Its Applications Vol. 21 No. 1 (2024): Limits: Journal of Mathematics and Its Applications Volume 21 Nomor 1 Edisi Ma
Publisher : Pusat Publikasi Ilmiah LPPM Institut Teknologi Sepuluh Nopember

Show Abstract | Download Original | Original Source | Check in Google Scholar

Abstract

Mumps is an acute disease in children and adults, caused by paramyxovirus. In this thesis, a mathematical model analysis of the spread of mumps disease was carried out and the application of optimal control, namely prevention by giving vaccinations and treatment. Based on the analysis of the model without control obtained a non-endemic equilibrium point and an endemic equilibrium point. The non-endemic equilibrium point is local asymptotic stable if the basic reproduction number is less than one while the endemic equilibrium point tends to be local asymptotic stable if the basic reproduction number is more than one . Optimal control on the mathematical model of the spread of mumps disease was carried out using the Pontryagin’s Maximum Principle. The results of numerical simulations show that the provision of control, namely prevention and treatment, is simultaneously considered the most effective and efficient to minimize the number of individual populations infected with mumps disease with minimum cost.
Co-Authors Andi Najemi, Andi Dwi Suryahartati Farah Biba Fatmawati Fatmawati Hariyani, Reni Lestari MARTINI Miswanto Nunik Suroiyah Nur Budi Utama, Ahmad Pahlefi, Pahlefi Patria Arif Bijaksana Prasetio, Tio Samsinar