[{"data":1,"prerenderedAt":-1},["ShallowReactive",2],{"doc-detail-166024-en":3,"doc-seo-166024-105":30,"detail-sidebar-cat-1-en-105":91},{"code":4,"msg":5,"data":6},0,"success",{"doc_id":7,"user_id":8,"nickname":9,"user_avatar":10,"doc_module":11,"category_id":12,"category_name":13,"doc_title":14,"doc_description":15,"doc_content":16,"file_id":17,"file_url":18,"file_type":19,"file_size":20,"view_count":4,"is_deleted":4,"is_public":11,"is_downloadable":11,"audit_status":11,"page_count":21,"language":22,"language_code":23,"site_id":24,"html_lang":23,"table_of_contents":25,"faqs":26,"seo_title":27,"seo_description":15,"update_tm":28,"read_time":29},166024,687197207639,"Asher","https://ap-avatar.wpscdn.com/davatar_a8503ba1806abce46bf441b54a3ca4cd",1,21,"Paper Templates","Applied Physics - Five-Year Integrated M.Sc. Programme Syllabus - Semester 1","Syllabus for a five-year integrated M.Sc. programme in Applied Physics, organized by semester with course objectives, module-wise learning content, and expected course outcomes. Semester-1 includes Core-1 on Classical Mechanics & Special Theory of Relativity, covering Newtonian mechanics, Lagrangian and Hamiltonian dynamics, and core ideas of special relativity such as Lorentz transformations and Michelson-Morley experiments. It also outlines objectives for GE-1 Chemistry I and GE-2 Mathematics I, including key thematic foundations and module structures.","SYLLABUS\nFOR\nFIVE-YEAR INTEGRATED M.Sc. PROGRAMME\nIN\nAPPLIED PHYSICS\nDEPARTMENT OF PHYSICS\nCOLLEGE OF ENGINEERING & TECHNOLOGY\n(An Autonomous and Constituent College of BPUT, Odisha)\nTechno Campus, Mahalaxmi Vihar, Ghatikia,\nBhubaneswar-751029, Odisha, INDIA\n\u0013 HYPERLINK \"http://www.cet.edu.in\" \u0014www.cet.edu.in\u0015\nPh. No.: 0674-2386075 (Off.), Fax: 0674-2386182\nSemester-1\nCore-1: Classical Mechanics & Special Theory of Relativity (IPCPH101)\nCourse Objectives\nThis Course Enables the Student\nTo know the importance of concepts such as generalized coordinates and constrained motion\nHow to represent the equations of motion for complicated mechanical systems using the Lagrangian and Hamiltonian formulations of classical mechanics.\nTo distinguish between ‘inertia frame of reference’ and ‘non-inertial frame of reference\nIntroduce students to the concept of special relativity and its applications to Physical Sciences, and provide students with knowledge and proof of the validity of Physical Laws and nonexistence of the hypothetical stationary ether.\nModule-I\nNewtonian Mechanics\nMechanics of a Particle: Conservation of linear momentum, Conservation of angular momentum, Conservation of energy.\nMechanics of a System of Particles: External and internal forces, Centre of mass, conservation of linear momentum, Centre of mass-frame of reference, Conservation of angular momentum, Conservation of energy.\nModule-II\nLagrangian Dynamics\nConstraints: Holonomic constraints, Nonholonomi constraints, Forces of constraints. Generalized coordinates, Principle of Virtual Work, D’ Alembert’s principle, Lagrangian’s equation from D’ Alembert’s principle, Procedure for formation of Lagrange’s equations, Lagrange’s equation in presence of Non-conservative forces, Generalized Potential-Lagrangian for a charged particle moving in an Electromagnetic field.\nModule-III\nHamiltonian Dynamics\nGeneralized momentum and cyclic coordinates, Conservation theorems and Symmetry properties, Conservation of linear momentum, Conservation of angular momentum, Significance of translation and rotation cyclic coordinates, Hamiltonian function and conservation of energy: Jacobi’s Integral, Hamiltonian’s equations, Hamiltonian’s equations in different coordinate systems, Examples in Hamiltonian’s Dynamics: Harmonic oscillator, Motion of a particle in a central force field, Charged particle moving in an electromagnetic field, Compound pendulum, Two dimensional harmonic oscillator, Routhain.\nModule-IV\nSpecial Theory of Relativity\nGalilean Transformations, Principle of relativity, Transformation of force from one Inertial system to another, the covariance of the physical laws, Principle of relativity and speed of light, The Michelson-Morley Experiments, Ether hypothesis, Postulates of special theory of relativity, Lorentz transformation, Consequence of Lorentz transformation, Velocity Addition and Thomas precession.\nBooks:\nIntroduction to Classical mechanics by David Morin, Cambridge\nClassical Mechanics by R. Douglas Gregory, Cambridge\nClassical Mechanics by J.C. Upadhyaya, Himalaya Publishing House\nCourse Outcomes\nStudents learn about the motion of a particle.\nEstablish the non-existence of the hypothesised stationary ether through the null result of Michelson-Morley Experiments with an interferometer.\nExplain the true nature of Newtonian mechanics and Lorentz Transformation equations.\nUnderstand the concept of constant relative motion of different bodies in different frames of references\nGE-1: Chemistry - I (IOECH101)\nCourse Objectives:\nTo make aware about comparison study of different properties of solid, liquid and gas.\nStudent can predict atomic structure, chemical bonding or molecular geometry based on accepted models.\nTo provide idea on properties of atoms in a systematic manner.\nModule-I\nStates of Matter: Gaseous state:\nPostulates of Kinetic theory of gases, derivation from ideal behavior, van der walls equation of state. Critical phenomena: PV isotherm of real gases, continuity o","cbCaig0mLyuVsFyJ","https://ap.wps.com/l/cbCaig0mLyuVsFyJ","docx",281584,126,"English","en",105,"# Semester-1\n## Core-1: Classical Mechanics & Special Theory of Relativity (IPCPH101)\n### Course Objectives\n### Module-I Newtonian Mechanics\n### Module-II Lagrangian Dynamics\n### Module-III Hamiltonian Dynamics\n### Module-IV Special Theory of Relativity\n### Books\n### Course Outcomes\n## GE-1: Chemistry - I (IOECH101)\n### Course Objectives\n### Module-I States of Matter\n### Module-II Atomic Structure\n### Module-III Chemical Bonding\n### Books\n### Course Outcomes\n## GE-2: Mathematics - I (IOEMH101)","[{\"question\":\"Core-1（IPCPH101）的主要学习目标是什么？\",\"answer\":\"课程目标包括理解广义坐标与约束运动的重要性，用拉格朗日与哈密顿形式表示复杂机械系统的运动方程，区分惯性系与非惯性系，并学习狭义相对论概念及其在物理科学中的应用。\"},{\"question\":\"Core-1中涉及哪些动力学方法与模块？\",\"answer\":\"模块涵盖牛顿力学、拉格朗日动力学与哈密顿动力学，并进一步通过约束、广义坐标、虚功原理、达朗贝尔原理以及哈密顿函数与守恒性质等内容组织学习。\"},{\"question\":\"Core-1的相对论部分包括哪些关键主题？\",\"answer\":\"包含伽利略变换、相对性原理与光速不变、力从一个惯性系到另一惯性系的变换、物理定律协变性、迈克尔逊-莫雷实验、以太假说、狭义相对论公设、洛伦兹变换以及速度叠加与汤姆斯预旋。\"}]","Applied Physics - Five-Year Integrated M.Sc. 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