This work is licensed under the Creative Commons Attribution 4.0 International License.
Santra S S, Ghosh T, Bazighifan O. Explicit criteria for the oscillation of second-order differential equations with several sub-linear neutral coefficients[J]. Advances in Difference Equations, 2020, 2020(1):1–12.SantraS SGhoshTBazighifanOExplicit criteria for the oscillation of second-order differential equations with several sub-linear neutral coefficients[J]20202020111210.1186/s13662-020-03101-1Search in Google Scholar
Al-Jawary M A, Ibraheem G H. Two meshless methods for solving nonlinear ordinary differential equations in engineering and applied sciences[J]. Nonlinear Engineering, 2020, 9(1):244–255.Al-JawaryM AIbraheemG HTwo meshless methods for solving nonlinear ordinary differential equations in engineering and applied sciences[J]20209124425510.1515/nleng-2020-0012Search in Google Scholar
Lazurenko S B, Solovyova T A, Terletskaya R N, et al. Problems of Health Protection of Students with Health Limitations in Educational Institutions of the Russian Federation[J]. Integration of Education, 2021, 25(1):127–143.LazurenkoS BSolovyovaT ATerletskayaR NProblems of Health Protection of Students with Health Limitations in Educational Institutions of the Russian Federation[J]202125112714310.15507/1991-9468.102.025.202101.127-143Search in Google Scholar
KarimiFardinpour, Younes. A Note on Equity Within Differential Equations Education by Visualization[J]. CODEE Journal, 2019, 12(1):11–11.KarimiFardinpourYounesA Note on Equity Within Differential Equations Education by Visualization[J]2019121111110.5642/codee.201912.01.11Search in Google Scholar
Xie W, Pu B, Pei C, et al. A Novel Mutual Fractional Grey Bernoulli Model with Differential Evolution Algorithm and Its Application in Education Investment Forecasting in China[J]. IEEE Access, 2020, PP(99):1–1.XieWPuBPeiCA Novel Mutual Fractional Grey Bernoulli Model with Differential Evolution Algorithm and Its Application in Education Investment Forecasting in China[J].2020991110.1109/ACCESS.2020.2995974Search in Google Scholar
Alba, Corina M. Colaboración Significativa: Preparación de Investigación y Oportunidades Educativas (Meaningful Collaboration: Research and Educational Opportunities)[J]. Water Research, 2015, 44(11):3419–3433.AlbaCorina MColaboración Significativa: Preparación de Investigación y Oportunidades Educativas (Meaningful Collaboration: Research and Educational Opportunities)[J]2015441134193433Search in Google Scholar
Zhu Q, Su L, Liu F, et al. Mean-field type forward-backward doubly stochastic differential equations and related stochastic differential games[J]. Frontiers of Mathematics in China, 2020, 15(6):1307–1326.ZhuQSuLLiuFMean-field type forward-backward doubly stochastic differential equations and related stochastic differential games[J]20201561307132610.1007/s11464-020-0889-ySearch in Google Scholar
Vieira J, Lima J D. Laboratory Installation for Simulating Groundwater Flow in Saturated Porous Media in Steady-State and Transient Conditions[J]. International Journal of Engineering Education, 2019, 35(2):623–630.VieiraJLimaJ DLaboratory Installation for Simulating Groundwater Flow in Saturated Porous Media in Steady-State and Transient Conditions[J]2019352623630Search in Google Scholar
Zabihi A, Ansari R, Hosseini K, et al. Nonlinear Pull-in Instability of Rectangular Nanoplates Based on the Positive and Negative Second-Order Strain Gradient Theories with Various Edge Supports[J]. Zeitschrift für Naturforschung A, 2020, 75(4):317–331.ZabihiAAnsariRHosseiniKNonlinear Pull-in Instability of Rectangular Nanoplates Based on the Positive and Negative Second-Order Strain Gradient Theories with Various Edge Supports[J]202075431733110.1515/zna-2019-0356Search in Google Scholar
Aidara S, Sagna Y. BSDEs driven by two mutually independent fractional Brownian motions with stochastic Lipschitz coefficients[J]. Applied Mathematics and Nonlinear Sciences, 2019, 4(1):151–162.AidaraSSagnaYBSDEs driven by two mutually independent fractional Brownian motions with stochastic Lipschitz coefficients[J]20194115116210.2478/AMNS.2019.1.00014Search in Google Scholar
Modanli M, A Akgül. On Solutions of Fractional order Telegraph Partial Differential Equation by Crank-Nicholson Finite Difference Method[J]. Applied Mathematics and Nonlinear Sciences, 2020, 5(1):163–170.ModanliMAkgülAOn Solutions of Fractional order Telegraph Partial Differential Equation by Crank-Nicholson Finite Difference Method[J]20205116317010.2478/amns.2020.1.00015Search in Google Scholar