Consider A System of N Identical Particles | Santa Fe College - Edubirdie

University:
Santa Fe College
Course:
PHY 2048 | General Physics 1 with Calculus
Academic year:

2024
Views:

346

Pages:

3
Author:

Jabin F.

Consider a system of N. identical (12 Particles fi= Dof of a Constituants f = Dof of the system = Nfi 1. Mono atomic molecule:- 12 f₁= 3, N= 1 There is a Translational motion Rotational motion. → Vibrational motion Diatomic Molecule:- f₁ = 3, N= 2 f = 2x3 = 6 f= 3 = Translational motion Rigid Dintre Neri 3 Dof bcoz of Trong motion. Ix= Emiri² atom point particle In = Emiri Iy << Iz = Ix In = Iz Rot. Dof = 2 Iy=Emiti = 0 ⇒ ViB. Dof = 1 Bend Dof 6= 3 (Tr) + (Rot.) + 1(Vib.) → Non-Rigid Consider a system of N. identical (12 Particles fi= Dof of a Constituants f = Dof of the system = Nfi 1. Mono atomic molecule:- f₁= 3, N= 1 There is a Translational motion Rotational motion. → Vibrational motion Diatomic Molecule:- f₁ = 3, N= 2 f = 2x3 = 6 f= 3 = Translational motion Rigid Dintre Neri 3 Dof bcoz of Trong motion. Ix= Emiri² atom point particle In = Emiri Iy << Iz = Ix In = Iz Rot. Dof = 2 Iy=Emiti = 0 ⇒ ViB. Dof = 1 Bend Dof 6= 3 (Tr) + (Rot.) + 1(Vib.) → Non-Rigid Poly atomic molecule N>3 15 Unear f= 3N f₁ = 3 Dof = 3(Tr) + 2 (Rot.)+(SN-S)(Vit) 2 Linear & Non-Pis 3(Tr) + 2 (Rot) Lincar & Rigid Non-Lineara { 3(Tr) + 2(Rot) + (SN-6) (vib) 3(Tr.) + 3(Rot) Non-linear Non-Rigid Nonlinear & Rigid.

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