Involute Gear Mesh & Velocity Simulator
Real-time 2D animated pitch circle mesh, contact ratio calculator, module ratio, and backlash analyzer for spur and helical gears.
Access the ultimate mechanical simulator online. A comprehensive, free web suite for mechanical engineers, designers, and students to solve physics, stress, fluid dynamics, and kinematic problems in real-time.
HTML5 Canvas & WebGL animated kinematic solvers with instant slider response.
Built directly on classical analytical formulas (Euler-Bernoulli, Darcy, Grashof).
Export high-resolution stress diagrams, motion curves, and calculation tables.
Clean frosted glass UI, fluid spring physics, dark/light theme for mobile & desktop.
Interactive visualizers and analytical calculation engines.
Real-time 2D animated pitch circle mesh, contact ratio calculator, module ratio, and backlash analyzer for spur and helical gears.
Real-time 2D wind tunnel simulator, Reynolds number solver, drag coefficient (Cd), lift (Cl), boundary layer, and flow visualization.
Real-time 3D G-Code CNC toolpath simulator, interactive motion parser, feed/speed analyzer, and machine collision detector.
Free online High Pitch Sound simulator & frequency generator. Test high frequency sound waves (1 kHz - 20 kHz), pitch vs frequency, volume, and oscilloscope.
Direct links to all engineering calculation modules (plain index view without descriptions).
Key mathematical relationships implemented across MotionSimulator modules.
d = m · z, i = z₂ / z₁Module (m) defines the gear tooth size scale. Pitch diameter (d) determines center distance and velocity ratio.
E·I · (d²y / dx²) = M(x)Relates second derivative of beam flexural deflection (y) to flexural rigidity (EI) and internal bending moment M(x).
h_f = f · (L / D) · (v² / 2g)Calculates major friction head loss (h_f) in circular pipes using the friction factor (f) from the Moody diagram.
η_th = 1 - (Q_out / Q_in) = 1 - (T_L / T_H)Defines upper Carnot limit and actual net work output relative to heat input across thermal engines.
ω_n = √(k / m), f_n = ω_n / 2πFundamental resonance frequency of single degree-of-freedom mass-spring system without external damping.
ΔE = I · ω₀² · C_sRelates peak energy variation (ΔE) to flywheel moment of inertia (I) and speed fluctuation coefficient (C_s).
Common questions regarding MotionSimulator algorithms and CAD workflow integration.
MotionSimulator stands out as a leading mechanical simulator online by offering 60 FPS real-time interactive canvas solvers, accurate analytical solutions based on classical mechanics textbooks, and instant CSV/SVG data export features with no registration or installation required.
Yes. MotionSimulator tools use exact analytical formulas from standard engineering handbooks (Shigley's Mechanical Engineering Design, Roark's Formulas for Stress and Strain, White's Fluid Mechanics). However, for mission-critical aerospace or structural applications, FEA validation is recommended.
No. MotionSimulator runs entirely in modern web browsers (Chrome, Safari, Firefox, Edge) using native WebAssembly and HTML5 Canvas. It requires no installation or registration.
Yes. You can export high-resolution SVG/PNG plots of shear force, bending moment, gear tooth profiles, and downloadable CSV spreadsheets for further processing in Excel, MATLAB, or Python.
MotionSimulator is 100% free for engineers, researchers, educators, and students worldwide, supported by non-intrusive partner advertising.
MotionSimulator is the premier open-access mechanical simulator online platform, delivering high-precision physics simulation and mechanical engineering calculations. Designed with modern visual standards, this interactive mechanical simulator online enables engineers, educators, and students to analyze dynamic mechanical systems, fluid flows, structural beams, and thermodynamic cycles directly in their browser.
Model spur gear teeth mesh, planetary gear reduction ratios, and 4-bar linkage coupler paths.
Solve beam deflection profiles, SFD/BMD diagrams, and 2D finite element truss stress states.
Calculate pipe friction losses, Bernoulli energy equations, and pump NPSH margins.
Plot P-V and T-S state curves for Rankine, Carnot, Otto, and Diesel thermodynamic power cycles.