Cahyaningtias, Sari (2011) Waktu Optimum Pada Peluru Kendali Dengan Manuver Akhir Menghunjam Vertikal. Other thesis, Institut Teknologi Sepuluh Nopember.
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Abstract
Peluru kendali adalah senjata berpanduan dan didesain untuk melindungi pulau-pulau terluar dari ancaman Negara lain. Pada tugas akhir ini dibahas peluru kendali dari permukaan-ke-permukaan dengan mengasumsikan target diam dengan manuver akhir menghunjam vertikal. Sistem dinamik peluru kendali diasumsikan sebagai titik pusat massa dan diformulasikan dalam bentuk sistem persamaan nonlinear 2 dimensi, kendala, dan kondisi batas. Pengendalian peluru kendali tergantung pada daya dorong dan sudut serang dengan menerapkan prinsip minimum Pontryagin. Basil simulasi numerik dengan menggunakan menunjukkan lintasan peluru kendali terbagi menjadi 3 sub interval yaitu terbang bebas, menanjak, dan menghunjam. Selanjutnya solusi numerik menunjukkan ketinggian minimum peluru kendali sebelum melakukan manuver menghunjam vertikal. Waktu tempuh peluru kendali dipengaruhi oleh ketinggian tempat peuncuran dan kecepatan akhir
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A guided missile is a weapon designed to protect outermost islands from threats from other countries. This final project discusses surface-to-surface missiles, assuming a stationary target with a final vertical plunge maneuver. The missile's dynamic system is assumed to be the center of mass and formulated in the form of a 2-dimensional nonlinear equation system, constraints, and boundary conditions. Missile control depends on thrust and angle of attack by applying the Pontryagin minimum principle. The results of numerical simulations using show that the missile's trajectory is divided into 3 sub-intervals: free flight, climb, and plunge. Furthermore, the numerical solution shows the minimum altitude of the missile before performing the vertical plunge maneuver. The missile's travel time is influenced by the launch altitude and final velocity
Item Type: | Thesis (Other) |
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Additional Information: | RSMa 515.642 Cah w-1 2011 (weding) |
Uncontrolled Keywords: | Peluru Kendali, Pengendalian Optimal, Prinsip Minimum Pontryagin; Missile, optimal control, Pontryagin 's Minimum Principle |
Subjects: | Q Science > QA Mathematics > QA401 Mathematical models. |
Divisions: | Faculty of Mathematics and Science > Mathematics > 44201-(S1) Undergraduate Thesis |
Depositing User: | EKO BUDI RAHARJO |
Date Deposited: | 18 Sep 2025 01:54 |
Last Modified: | 18 Sep 2025 01:54 |
URI: | http://repository.its.ac.id/id/eprint/128290 |
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