The theory presented in Part I (Wen in J. Optim. Theory Appl. 2012) of this study led to a theoretical parametric procedure for continuous-time generalized fractional programming problems. In this paper (PartII), an interval-type computational procedure by combining the parametric method and ...
本文主要介绍Shen Kaiming老师的论文《Fractional programming for communication systems—Part I: Power control and beamforming》所介绍的无线通信中遇到的多项分式规划求解方法。 在多用户(multi user)无线通信的系统优化设计中,经过遇到以下两类优化问题: 最大化系统和速率(Sum Rate)问题 \max { }\sum_{i=1}...
An introduction to ratio optimization problems is provided which covers various applications as well as major theoretical and algorithmic developments. In addition to an extensive treatment of single-ratio fractional programming, three types of multi-rat
Fractional Programming for Communication Systems--Part II: Uplink Scheduling via Matching Fractional programming for communication systems--part i: Power control and beamforming. IEEE Transactions on Signal Processing, 66(10):2616- 2630, 2018... K Shen,W Yu - 《IEEE Transactions on Signal Processi...
Furthermore, simulations of all compartments with and without controlling strategies are investigated and represented using the software Mathematica 12.1, which includes built-in Runge–Kutta programming. With set 1 of Table 1 at different fractional orders, the reproduction number and constant solutions ...
Nevertheless, due to easy logic programming and higher accuracy, digital circuits attract more attention in practical engineering. So, the design of discrete-time memristor mathematical model may become another crucial way for the realization of memristor in the future. Recently, He et al. [19] ...
(EQ 14) fout = fVCO 2 = 1402.5 MHz + 0.596 Hz error (EQ 15) In this example the output frequency of 1402.5 MHz is achieved by programming the 19-bit binary value of 56d = 38h into intg_reg in Reg 03h, and the 24-bit binary value of 1677722d = 19999Ah into frac_reg in ...
Optimizing radar waveform and Doppler filter bank via generalized fractional programming IEEE J. Sel. Top. Signal Process., 9 (8) (2015), pp. 1387-1399 View in ScopusGoogle Scholar [6] K.-W. Huang, M. Bică, U. Mitra, V. Koivunen Radar waveform design in spectrum sharing environment...
Gomory, A linear programming approach to the cutting stock problem-Part II, Operations Research 11, 1963, 863–888. Google Scholar Goedhart, M. H and J. Spronk, Financial planning with fractional goals, Eur. J. Oper. Res. 82, 1995, 111–124. Article Google Scholar Gugat, M., A ...
Equation (1.4) is the dynamic programming equation for a finite horizon optimal stochastic differential game [8,33,43], see Section2.2for the details. Equation (1.3) can be degenerate parabolic as we allowFto be non-decreasing in last variable. The solutions are not smooth in general. Even ...