Ditapis dengan
Menentukan Solusi Optimal Dari Metode Maks-Min Untuk Menyelesaikan Masalah Tr…
This final project discusses how to solve transshipment problems with mixed constraints using the max-min method. The optimality test for the solution obtained from the max-min method uses the simplex transportation method. From the results of the discussion, it can be seen that the max-min method can be used as an alternative to the Vogel’s method. The procedure of this method is illust…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,50 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0043)
Mengoptimalkan Penjadwalan Perawat Rumah Sakit Dengan Pemrograman Linear
This final project discusses a nurse scheduling in hospital by using linear pro- gramming to get the optimal solution from the schedule. By using LINGO 11.0 for completing the nurse’s schedule which is found each polyclinic that the num- ber of nurses needed for each polyclinic better than what is available. Based on the discussion, it can be concluded that the hospital nurse scheduling p…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xiii, 86 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0041)
Hubungan Antar Ruang Fuzzy Bernorm-(N-K) Dan Antar Ruang Hasil Kali Dalam-(N-…
This nal project discusses two concepts of space, that is a fuzzy n-norm space and fuzzy n-inner product space for every natural number n ≥ 1. Then it is shown that for every k from 1 to n−1, it can be constructed a fuzzy (n−k)-norm space from fuzzy n-norm space. Next, for every k from 1 to n − 1 it can also be constructed a fuzzy (n − k)-inner product space from fuzzy n-inner pr…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- ix,47 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0040)
Solusi Model Epidemik Orde Fraksional Menggunakan Metode Adam Implisit
This final project discusses the solution of fractional order epidemic model by implicit Adam methods. Analysis of the stability is carried out using numerical solutions from fractional order epidemic models. In real life, an implicit numerical scheme is needed using a multistep linear fractional method of the Adam implicit type. Finally , simulation is given with spesific parameters to des…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xi, 36 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0039)
Analisis Model Penyebaran Worm Pada Jaringan Komputer
This final project discusses the analysis of worm propagation models in computer network (SEIS-V ). Analysis of the stability of the equilibrium points is carried out using modified reproduction numbers (R0) that show the worm-free equilibrium points, where the infective compartment is zero. Finally, simulation is given with spesific parameters to describe the behavior of the equilibrium p…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xi, 47 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0038)
Beberapa Identitas Untuk Penjumlahan Terhingga Dari Reciprocal Bilangan Fibon…
This final project discusses the identities of finite sum of the reciprocal and reciprocal square Fibonacci numbers with two, three or four functions of sums of the Fibonacci numbers. The sum solution is found by using floor function with mn Fibonacci numbers for any value of m and n which are even and odd integers. The sum is proven by using the combination of some propositions of recipro…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- x, 63 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0037)
Metode Bertipe Newton Orde Enam Untuk Menyelesaikan Sistem Persamaan Nonlinear
This final project discusses Newton type method for solving nonlinear equation systems introduced by Wang and Li [Algorithms, 10 (2017), 1-9]. Through convergence analysis it is shown that this Newton type method has a six-order convergence. By computational cost this method requires one LU decomposition in each iteration, so this method can be said to be efficient in computing. Therefore,…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,37 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0036)
Penyelesaian Masalah Transportasi Dengan Menggunakan Metode Average Total Opp…
This final project discusses the average total opportunity cost method to solve transportation problem, with the proposed method is easy since computation works. North west corner method, least cost method and Vogels approximation method used to determine the initial basic feasible solution and to compare of the new method. Then simplex transportation method is used to verifying optimality…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xi, 53 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0035)
Cadangan Asuransi Jiwa Berjangka Dengan Metode New Jersey Berdasarkan Hukum M…
This final project discusses the New Jersey method for adjusted reserve of term life insurance using Makeham’s distribution. In this project, life annuity due and premium for term life insurance are obtained based on Makeham’s law of mortality. By using the value of annuity due and premium insurance it can be determined the adjusted reserve calculation with New Jersey method based on M…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,41 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0034)
Penyelesaian Masalah Transportasi Seimbang Dengan Menggunakan Metode Pendekat…
The nal project discusses the modi ed method of Vogel approximation for solving the balanced transportation problem. This method is used to determine the feasible solution and simplex method to verify the optimal solution. The modi ed method Vogel's approximaton is more advantageous compared to the method of Vogel approximation. Illustration by example is given to comprehend the advantage…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xiii, 46 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0033)
Pangkat Bilangan Bulat Dari Matriks Positif
This nal project aims to popularize the Perron's theorem, which contains the power of matrices with integers. The discussion begins by looking at integer powers of the stochastic matrix. Then using the properties of the eigenvalues and eigenvectors of the positive matrix it is shown that the Perron's theorem holds. Keywords: Positive matrices, stochastic matrix, eigen vector, eigen value,…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xi, 30 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0032)
Sisi Lain Metode Koefisien Tak Tentu Dalam Menyelesaikan Persamaan Diferensia…
This final project discusses the technique of solving ordinary differential equations of second order nonhomogen with right exponential functions in the form of complex exponentials. The solution is obtained through two new formulas obtained through the modification of the exponential shift theorem and using differentiation techniques and the properties of linearity. Next, two examples are…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- x, 40 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0031)
Model Predator-Prey Dengan Infeksi Dan Pemanenan Pada Populasi Predator
This article discusses the predator-prey model with infection and harvesting in predator populations. The model used is in the form of a system of differential equations. This model has five equilibrium points. Furthermore, the theoretical stability analysis of the discussed model was carried out using the Routh-Hurwitz criteria with regard to two cases, namely the system without disease a…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,50 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0030)
Algoritma Iterasi Baru Untuk Menyelesaikan Sistem Persamaan Nilai Mutlak
This nal project discusses a new iteration algorithm for solving a system of the absolute value equation. Before proving convergence, rst an analysis is carried out on how to obtain solutions from the application of the iteration algorithm. The convergence analysis of the algorithm is done by showing the spectral radius of the iteration matrix of the new iteration algorithm is smaller th…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,30 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0029)
Turunan Fraksional Dan Aplikasinya Dalam Persamaan Diferensial
This final project discusses fractional derivatives from the definition of Khalil et al. Based on this definition it is investigated that the rules that exist in the derivative in classical calculus are also fulfilled. These rules are multiplication, division and rules of some special functions. After that it is also investigated for Rolle’s theorem and average value theorem, next to find…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,47 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0028)
Analisis Kestabilan Model Infeksi Hbv Orde Fraksional Dengan Penyembuhan Pada…
Hepatitis B is an infection of the liver caused by the hepatitis B virus (HBV). Hepatitis B can be interpreted by mathematical model. In this research, we present a fractional mathematical model of HBV infection with cure of infected cells use the fractional derivative order ∈ (0, 1). Based on the model analysis, there are two equilibrium points, namely the disease-free equilibrium poi…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,47 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0026)
Chaos Dalammodelmatematikaberbasis Predator-Prey Untukkonsumsi Obat-Obatanter…
This final project discusses chaos in mathematical models of predator-prey interactions for the consumption of illegal drugs. This model uses a differential equation system from the NERA model that describes the consumption of illegal drugs in a proportion of the population consisting of users and non-users. In this model there are five equilibrium points where they are unstable, then bifu…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xii,55 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0025)
Solusi Persamaan Diophantine Px + Qy = Z2 Dan P3 + Q2 = Z2
This nal project discusses the solutions of the Diophantine equations px+qy = z2 and p3+q2 = z2. To solve the equations px+qy = z2, two cases are introduced. When p = 2 and q = 3 the Diophantine equations px + qy = z2 have in nitely many solution. To solve the equations p3 + q2 = z2, three cases are introduced, (i) no solution when p = 2, (ii) exactly two solutions when p = 3 with q primes…
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xi, 34 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0021)
Penyelesaian Pemrograman Kuadratik Dengan Koefisien Kendala Bilangan Fuzzy Se…
This final project discusses a method for solving a quadratic programming problems with constraint coefficient fuzzy numbers in triangular form. Quadratic programming is solved by triangular fuzzy numbers by transforming it first in crisp constraint. Then, simplex method is used through the formation process of linear programming by Wolfe’s method. The simplex method is used for solving …
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xiii, 39 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0022)
Premi Asuransi Jiwa Berjangka Contingent Berdasarkan Asumsi Balducci
This final project discusses Balducci assumptions on contingent term life insurance premiums for two persons at the age x and y years old. Contingent life insurance is an insurance whose payment are based on the sequence of the deceased insured. In determining the order in which death is delayed, the compound contingent function is used. In this project, net single premium contingent term …
- Edisi
- -
- ISBN/ISSN
- -
- Deskripsi Fisik
- xiv, 49 hlm.: ill.: 29 cm
- Judul Seri
- -
- No. Panggil
- 03 03. 120 (0023)
Karya Umum 
Filsafat 
Agama 
Ilmu-ilmu Sosial 
Bahasa 
Ilmu-ilmu Murni 
Ilmu-ilmu Terapan 
Kesenian, Hiburan, dan Olahraga 
Kesusastraan 
Geografi dan Sejarah