Chillingworth is a complicated character in The scarlet letter. His image is a synthesis, or trinity, of the images of God, man of science and Satan, and the novel demonstrates a degradation from God to man of science...Chillingworth is a complicated character in The scarlet letter. His image is a synthesis, or trinity, of the images of God, man of science and Satan, and the novel demonstrates a degradation from God to man of science and finally to a Satan of hatred. In this vicious transformation, his character as man of science plays a key role. Through the development of this character, Hawthorne expresses his criticism to those who lack necessary reverence for human heart and soul.展开更多
This paper deals with the existence of periodic solutions of a nonhomogeneous string with Dirichlet-Neumann condition. The authors consider the case that the period is irrational multiple of space length and prove tha...This paper deals with the existence of periodic solutions of a nonhomogeneous string with Dirichlet-Neumann condition. The authors consider the case that the period is irrational multiple of space length and prove that for some irrational number, zero is not the accumulation point of the spectrum of the associated linear operator. This result can be used to prove the existence of the periodic solution avoid using Nash-Moser iteration.展开更多
文摘Chillingworth is a complicated character in The scarlet letter. His image is a synthesis, or trinity, of the images of God, man of science and Satan, and the novel demonstrates a degradation from God to man of science and finally to a Satan of hatred. In this vicious transformation, his character as man of science plays a key role. Through the development of this character, Hawthorne expresses his criticism to those who lack necessary reverence for human heart and soul.
基金supported by the Zhejiang Provincial Department of Education Research Fund(No.Y201326873)
文摘This paper deals with the existence of periodic solutions of a nonhomogeneous string with Dirichlet-Neumann condition. The authors consider the case that the period is irrational multiple of space length and prove that for some irrational number, zero is not the accumulation point of the spectrum of the associated linear operator. This result can be used to prove the existence of the periodic solution avoid using Nash-Moser iteration.
