An approximation method for nearly linear, first–order stochastic differential equationsFootnote†

†Communicated by the Author.

REFERENCES

• CAUGHEY , T. K. , 1963a , J. acoust. Soc. Am. , 35 , 1683 ; 1963b, Ibid., 35,1706 .
   Web of Science ®Google Scholar
• CAUGHEY , T. K. , and DIENES , J. K. , 1961 , J. appl. Phys. , 32 , 2476 .
   Web of Science ®Google Scholar
• CAUGHEY , T. K. , and PAYNE , H. J. , 1967 , Int. J. nonlinear Mech. , 2 , 125 .
   Google Scholar
• COURANT , R. , and HILBERT , D. , 1953 , Methods of Mathematical Physics , Vol. I ( Interscience ), p. 91 .
   Google Scholar
• CRANDALL , S. H. , 1963 , J. acoust. Soc. Am. , 35 , 1700 .
   Google Scholar
• PAYNE , H. J. , 1967 , Ph.D. Dissertation, Department of Applied Mathematics, California Institute of Technology .
   Google Scholar
• TITCHMARSH , E. C. , 1946 , Eigenfunction Expansions , Part I ( Oxford University Press ).
   Google Scholar
• WANG , M. C. , and UHLENBECK , G. E. 1945 , Rev. mod. Phys. , 17 , 323 . (Also found in WAX, N. (editor), 1954, Noise and Stochastic Processes (Dover).)
   Web of Science ®Google Scholar
• WONG , E. , 1964 , Sym. appl. Math. , 16 , 264 .
   Google Scholar
• †Communicated by the Author.
   Google Scholar