A novel linearized and momentum‐preserving Fourier pseudo‐spectral scheme for the <scp>Rosenau‐Korteweg</scp> de Vries equation

MLA

Chaolong Jiang, et al. “A Novel Linearized and Momentum‐preserving Fourier Pseudo‐spectral Scheme for the Rosenau‐Korteweg de Vries Equation.” Numerical Methods for Partial Differential Equations, vol. 39, Nov. 2022, pp. 1558–82. EBSCOhost, widgets.ebscohost.com/prod/customlink/proxify/proxify.php?count=1&encode=0&proxy=&find_1=&replace_1=&target=https://search.ebscohost.com/login.aspx?direct=true&site=eds-live&scope=site&db=edsair&AN=edsair.doi...........5dd8c2c4a38183f894faac1661002b4f&authtype=sso&custid=ns315887.

APA

Chaolong Jiang, Jin Cui, Wenjun Cai, & Yushun Wang. (2022). A novel linearized and momentum‐preserving Fourier pseudo‐spectral scheme for the Rosenau‐Korteweg de Vries equation. Numerical Methods for Partial Differential Equations, 39, 1558–1582.

Chicago

Chaolong Jiang, Jin Cui, Wenjun Cai, and Yushun Wang. 2022. “A Novel Linearized and Momentum‐preserving Fourier Pseudo‐spectral Scheme for the Rosenau‐Korteweg de Vries Equation.” Numerical Methods for Partial Differential Equations 39 (November): 1558–82. http://widgets.ebscohost.com/prod/customlink/proxify/proxify.php?count=1&encode=0&proxy=&find_1=&replace_1=&target=https://search.ebscohost.com/login.aspx?direct=true&site=eds-live&scope=site&db=edsair&AN=edsair.doi...........5dd8c2c4a38183f894faac1661002b4f&authtype=sso&custid=ns315887.