@article{oai:ynu.repo.nii.ac.jp:00006622,
 author = {LU-SAN, CHEN and JER-SAN, LIN and CHEH-CHIH, YEH},
 journal = {Yokohama Mathematical Journal = 横濱市立大學紀要. D部門, 数学},
 month = {},
 note = {application/pdf, In this note we shall prove the uniqueness and existence of the weak solutions for the Cauchy problem: ＄Lu=f＄ for ＄(x, t)￥in R^{n}￥times(0,T＄] ＄u(x, 0)=u_{0}(x)￥in L_{1oc}^{2}(R^{n})＄ for ＄xeR^{n}＄ where the coefficients of ＄L＄ are measurable real valued functions and satisfy some assumptions and ＄f＄ is a given function in ＄R￥cdot￥times(0, T＄].},
 pages = {1--6},
 title = {ON THE WEAK SOLUTIONS FOR THE CAUCHY PROBLEM OF PARABOLIC EQUATIONS WITH DISCONTINUOUS AND UNBOUNDED COEFFICIENTS (Dedicated to Professor Fan Ky on his 60th birthday)},
 volume = {26},
 year = {1978}
}