@article{oai:soar-ir.repo.nii.ac.jp:00012030,
 author = {MATSUGU,  Yasuo},
 issue = {2},
 journal = {信州大学理学部紀要},
 month = {Mar},
 note = {Let B denote the unit ball in Cⁿ, and ν the normalized Lebesgue measure on B. For α>-1, define dνα(z) = (1-|z|²)αdν(z), z∈B. Let H(B) denote the space of all holomorphic functions in B. G.Benke and D.-C. Chang [1] have recently characterized the weighted Bergman spaces Ap(νa)≡Lp(νa)∩H(B) as those functions in H(B) whose images under the action of a certain set of differential operators lie in Lp(νa). In the present paper we introduce some new operators and give another proof of their theorem., Article, 信州大学理学部紀要 34(2): 69-79(2000)},
 pages = {69--79},
 title = {On a Theorem of G. Benke and D.-C. Chang},
 volume = {34},
 year = {2000}
}