Open Science Research Excellence

ICADSG 2021 : International Conference on Advanced Differential and Symplectic Geometry

Istanbul, Turkey
January 28 - 29, 2021

Conference Code: 21TR01ICADSG

Conference Proceedings

All submitted conference papers will be blind peer reviewed by three competent reviewers. The peer-reviewed conference proceedings are indexed in the Open Science Index, Google Scholar, Semantic Scholar, Zenedo, OpenAIRE, BASE, WorldCAT, Sherpa/RoMEO, and other index databases. Impact Factor Indicators.

Special Journal Issues

ICADSG 2021 has teamed up with the Special Journal Issue on Advanced Differential and Symplectic Geometry. A number of selected high-impact full text papers will also be considered for the special journal issues. All submitted papers will have the opportunity to be considered for this Special Journal Issue. The paper selection will be carried out during the peer review process as well as at the conference presentation stage. Submitted papers must not be under consideration by any other journal or publication. The final decision for paper selection will be made based on peer review reports by the Guest Editors and the Editor-in-Chief jointly. Selected full-text papers will be published online free of charge.

Conference Sponsor and Exhibitor Opportunities

The Conference offers the opportunity to become a conference sponsor or exhibitor. To participate as a sponsor or exhibitor, please download and complete the Conference Sponsorship Request Form.

Important Dates

Abstracts/Full-Text Paper Submission Deadline   December 15, 2020
Notification of Acceptance/Rejection   December 30, 2020
Final Paper (Camera Ready) Submission & Early Bird Registration Deadline   December 31, 2020
Conference Dates   January 28 - 29, 2021

Important Notes

Please ensure your submission meets the conference's strict guidelines for accepting scholarly papers. Downloadable versions of the check list for Full-Text Papers and Abstract Papers.

Please refer to the Paper Submission GUIDE before submitting your paper.

Selected Conference Papers

1) The Origin, Diffusion and a Comparison of Ordinary Differential Equations Numerical Solutions Used by SIR Model in Order to Predict SARS-CoV-2 in Nordic Countries
Gleda Kutrolli, Maksi Kutrolli, Etjon Meco
2) Stability Analysis of Two-delay Differential Equation for Parkinson's Disease Models with Positive Feedback
M. A. Sohaly, M. A. Elfouly
3) Design of Reconfigurable Supernumerary Robotic Limb Based on Differential Actuated Joints
Qinghua Zhang, Yanhe Zhu, Xiang Zhao, Yeqin Yang, Hongwei Jing, Guoan Zhang, Jie Zhao
4) Engineering Optimization Using Two-Stage Differential Evolution
K. Y. Tseng, C. Y. Wu
5) Analysis of Air-Water Two-Phase Flow in a 3x3 Rod Bundle
Pei-Syuan Ruan, Ya-Chi Yu, Shao-Wen Chen, Jin-Der Lee, Jong-Rong Wang, Chunkuan Shih
6) Step Method for Solving Nonlinear Two Delays Differential Equation in Parkinson’s Disease
H. N. Agiza, M. A. Sohaly, M. A. Elfouly
7) Extended Arithmetic Precision in Meshfree Calculations
Edward J. Kansa, Pavel Holoborodko
8) Einstein’s General Equation of the Gravitational Field
A. Benzian
9) Robust Numerical Scheme for Pricing American Options under Jump Diffusion Models
Salah Alrabeei, Mohammad Yousuf
10) Transcriptomics Analysis on Comparing Non-Small Cell Lung Cancer versus Normal Lung, and Early Stage Compared versus Late-Stages of Non-Small Cell Lung Cancer
Achitphol Chookaew, Paramee Thongsukhsai, Patamarerk Engsontia, Narongwit Nakwan, Pritsana Raugrut
11) The Non-Uniqueness of Partial Differential Equations Options Price Valuation Formula for Heston Stochastic Volatility Model
H. D. Ibrahim, H. C. Chinwenyi, T. Danjuma
12) Application of Differential Transformation Method for Solving Dynamical Transmission of Lassa Fever Model
M. A. Omoloye, M. I. Yusuff, O. K. S. Emiola
13) Pricing European Options under Jump Diffusion Models with Fast L-stable Padé Scheme
Salah Alrabeei, Mohammad Yousuf
14) Design Optimization of Doubly Fed Induction Generator Performance by Differential Evolution
Mamidi Ramakrishna Rao
15) Comparing the Efficiency of Simpson’s 1/3 and 3/8 Rules for the Numerical Solution of First Order Volterra Integro-Differential Equations
N. M. Kamoh, D. G. Gyemang, M. C. Soomiyol

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