Hong Kong Polytech University is the representative of tourism higher education in Hong Kong, offering various courses in hotel management and tourism management at the Doctor, Masters and Bachelor levels, whose curri...Hong Kong Polytech University is the representative of tourism higher education in Hong Kong, offering various courses in hotel management and tourism management at the Doctor, Masters and Bachelor levels, whose curriculum and education system have been quite perfect. The PolyU has cultivated a large number of high-quality professional people for the hotel and tourism industry. Excellent teachers, modem curriculum and the education concept of attaching great importance to the practice are the reasons why it can cultivate senior executives with international perspective, skills and social responsibility.展开更多
In this paper a set of generalized descent equations are proposed. The solutions to those descent equations labeled by r for any r(r ≥ 2, r ∈ N) are forms of degrees varying from 0 to(2r-1). And the case of r = 2 is...In this paper a set of generalized descent equations are proposed. The solutions to those descent equations labeled by r for any r(r ≥ 2, r ∈ N) are forms of degrees varying from 0 to(2r-1). And the case of r = 2 is mainly discussed.展开更多
文摘Hong Kong Polytech University is the representative of tourism higher education in Hong Kong, offering various courses in hotel management and tourism management at the Doctor, Masters and Bachelor levels, whose curriculum and education system have been quite perfect. The PolyU has cultivated a large number of high-quality professional people for the hotel and tourism industry. Excellent teachers, modem curriculum and the education concept of attaching great importance to the practice are the reasons why it can cultivate senior executives with international perspective, skills and social responsibility.
基金Supported by National Natural Science Foundation of China under Grant Nos.11475116,11401400
文摘In this paper a set of generalized descent equations are proposed. The solutions to those descent equations labeled by r for any r(r ≥ 2, r ∈ N) are forms of degrees varying from 0 to(2r-1). And the case of r = 2 is mainly discussed.