| Kode Mata Kuliah | FI2201 / 3 SKS |
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| Penyelenggara | 102 - Fisika / FMIPA |
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| Kategori | Kuliah |
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| Bahasa Indonesia | English |
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| Nama Mata Kuliah | Fisika Matematik II | Mathematical Physics II |
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| Bahan Kajian | - Kalkulus variasi
- Tensor Kartesian
- Sistem koordinat lengkung ortogonal
- Fungsi gamma dan fungsi beta
- Fungsi error
- Deret asimptotik dan rumus stiring
- Integral dan fungsi eliptik
- Metoda frobenius (deret pangkat umum)
- Persamaan polinom legendre
- Deret legendre
- Fungsi legndre associated
- Persamaan dan fungsi bessel
- Persamaan dan fungsi hermite dan operator tangga
- Persamaan laplace (kartesian, polar 2d, bola, silinder)
- Persamaan difusi (kartesian, polar 2d, bola, silinder)
- Persamaan gelombang (kartesian, polar 2d, bola)
- Persamaan poisson
- Fungsi analitik dan integral kontur
- Deret laurent
- Teorema residu dan aplikasinya
| - Calculus of variations
- Cartesian Tensors
- Orthogonal curved coordinate system
- Gamma function and beta function
- Error function
- Asymptotic series and stiring formula
- Integrals and elliptic functions
- Frobenius method (general power series)
- Legendre polynomial equations
- Legendary series
- Legndre associated function
- Bessel equation and function
- Equations and functions of hermite and ladder operators
- Laplace's equation (cartesian, polar 2d, spherical, cylindrical)
- Diffusion equations (cartesian, polar 2d, spherical, cylindrical)
- Wave equations (cartesian, polar 2d, spherical)
- Poisson's equation
- Analytical functions and contour integrals
- Laurent series
- Residue theorem and its applications
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| Capaian Pembelajaran Mata Kuliah (CPMK) | - Mampu menjelaskan keterkaitan fenomena fisis dengan perumusan sifat-sifat fisis dalam konsep dan hukum fisika
- Mampu mengidentifikasi sistem fisis dari pemodelan matematis dan sebaliknya
- Mampu memformulasikan sistem fisis sederhana ke dalam persamaan matematis
- Mampu mendapatkan solusi dari model matematis secara analitis dengan menggunakan metoda matematis yang sesuai
- Mampu menjelaskan fenomena fisis dari solusi matematis yang diperoleh
- Mampu mengaplikasikan metoda dan ketrampilan matematis yang diperoleh pada kasus lain yang berbeda atau yang lebih kompleks
| - Able to explain the relationship between physical phenomena and the formulation of physical properties in physical concepts and laws
- Able to identify physical systems from mathematical modeling and vice versa
- Able to formulate simple physical systems into mathematical equations
- Able to obtain solutions from mathematical models analytically using appropriate mathematical methods
- Able to explain physical phenomena from the mathematical solutions obtained
- Able to apply acquired mathematical methods and skills to other, different or more complex cases
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| Metode Pembelajaran | Kuliah, diskusi, tutorial | Lectures, discussions, tutorials |
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| Modalitas Pembelajaran | Visual dan audiotorial, sinkronus dan asinkronus | Visual and audiotorial, synchronous and asynchronous |
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| Jenis Nilai | ABCDE |
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| Metode Penilaian | Kuis, tugas, PR, Ujian Tengah Semester, Ujian Akhir Semester | Quizzes, assignments, homework, midterm exams, final semester exams |
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| Catatan Tambahan | MKWP | |
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