In this our newly published article, we discussed the comparative study of the improved Euler's method and Fadugba-Falodun scheme. Fadugba-Fadugba scheme was previously developed by myself and Fadugba.
Bidemi Falodun’s Post
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My paper on "Euclidean methods and phase transitions for the strongest deformations compatible with Schwarzschild asymptotics" is now published in Physical Review D 🎓 🤓 https://lnkd.in/gGmUky7i
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NEW: Literature reviews once depended largely expert judgment; now they are moving to more transparent, systematic approaches. Samet discusses the challenges around fitting standardized methods to heterogeneous studies ➡️ https://ow.ly/Nsmg50QbCn9
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Great news!! Our recent PRL "Langevin Equation in Heterogeneous Landscapes: How to Choose the Interpretation" just got published today. It was selected as the Editors' suggestion. Check it out at: https://lnkd.in/enCMZmas
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Want to learn more about the Science of Reading? Check out this great resource from NWEA that breaks down best practices of reading instruction. 📚 Link in bio to learn more! 📚 https://bit.ly/49HhIQL
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I'm one of the few researchers actively applying complexity theories to China and Japan. I bring seasoned expertise as a China and Japan specialist, offering data-driven, out-of-the-box, and innovative strategic advices.
Presented herewith is an exquisite elucidation of my PLoS ONE paper in Dutch, providing a captivating insight into the essence of the research. https://lnkd.in/dYFyUiNk
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Nash equilibrium is a concept in game theory where the game reaches an optimal outcome. This is a state that gives individual players no incentive to deviate from their initial strategy. The players know their opponent’s strategy and still will not deviate from their initial chosen strategies because it remains the optimal strategy for each player. Overall, an individual can receive no incremental benefit from changing actions, assuming that other players remain constant in their strategies. A game may have multiple Nash equilibria or none at all.
Did you know that in John Nash's paper from 1951 appears essentially a ReLU in the heart of the proof of existence of the (now called Nash) equilibrium? (page 288) https://lnkd.in/dV7bQ7Kq Paper available here: https://lnkd.in/dmbyyKvb One can define an infinitesimal version of the mapping, which generates a nice "Nash flow" on strategies. An example for Matching Pennies can be seen below. For more "Extraordinary Theorems of John Nash" I suggest the popular presentation of Cédric Villani: https://lnkd.in/dY_5Ygvb
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My new paper with Vitor Oliveira 'conservation and change in planning practice: the method of morphological regionalization' has just been published.
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