APA (7th ed.) Citation

Soni, S., Neelima, Kumar, C., & Reis, G. d. (2025). Tamed Euler approximation for fully superlinear growth McKean-Vlasov SDE and their particle systems: Sharp rates for strong propagation of chaos, convergence and ergodicity.

Chicago Style (17th ed.) Citation

Soni, Simran, Neelima, Chaman Kumar, and Goncalo dos Reis. Tamed Euler Approximation for Fully Superlinear Growth McKean-Vlasov SDE and Their Particle Systems: Sharp Rates for Strong Propagation of Chaos, Convergence and Ergodicity. 2025.

MLA (9th ed.) Citation

Soni, Simran, et al. Tamed Euler Approximation for Fully Superlinear Growth McKean-Vlasov SDE and Their Particle Systems: Sharp Rates for Strong Propagation of Chaos, Convergence and Ergodicity. 2025.