In July, construction began on the Shanghai International Motorcycle Race Field. Main construction should be completed in March 2004 and Fl Formula China Championships could be held that year.Located in the suburban J...In July, construction began on the Shanghai International Motorcycle Race Field. Main construction should be completed in March 2004 and Fl Formula China Championships could be held that year.Located in the suburban Jiading District of Shanghai, the International Motorcycle Race Field will occupy an area of 5.3 square kilometers. It consists of a race area, a business and exhibition area, an entertainment area and a reserved area.展开更多
Higher-order numeric solutions for nonlinear differential equations based on the Rach-Adomian-Meyers modified decomposition method are designed in this work. The presented one-step numeric algorithm has a high efficie...Higher-order numeric solutions for nonlinear differential equations based on the Rach-Adomian-Meyers modified decomposition method are designed in this work. The presented one-step numeric algorithm has a high efficiency due to the new, efficient algorithms of the Adomian polynomials, and it enables us to easily generate a higher-order numeric scheme such as a 10th-order scheme, while for the Runge-Kutta method, there is no general procedure to generate higher-order numeric solutions. Finally, the method is demonstrated by using the Duffing equation and the pendulum equation.展开更多
文摘In July, construction began on the Shanghai International Motorcycle Race Field. Main construction should be completed in March 2004 and Fl Formula China Championships could be held that year.Located in the suburban Jiading District of Shanghai, the International Motorcycle Race Field will occupy an area of 5.3 square kilometers. It consists of a race area, a business and exhibition area, an entertainment area and a reserved area.
文摘Higher-order numeric solutions for nonlinear differential equations based on the Rach-Adomian-Meyers modified decomposition method are designed in this work. The presented one-step numeric algorithm has a high efficiency due to the new, efficient algorithms of the Adomian polynomials, and it enables us to easily generate a higher-order numeric scheme such as a 10th-order scheme, while for the Runge-Kutta method, there is no general procedure to generate higher-order numeric solutions. Finally, the method is demonstrated by using the Duffing equation and the pendulum equation.
