Pages that link to "Item:Q953377"
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The following pages link to \(G^2\) cubic transition between two circles with shape control (Q953377):
Displaying 16 items.
- Construction of \(G^2\) rounded corners with Pythagorean-hodograph curves (Q395899) (← links)
- A further generalisation of the planar cubic Bézier spiral (Q413732) (← links)
- Family of superspirals with completely monotonic curvature given in terms of Gauss hypergeometric function (Q450242) (← links)
- \(G^2\) Pythagorean hodograph quintic transition between two circles with shape control (Q733417) (← links)
- Transition between concentric or tangent circles with a single segment of \(G^2\) PH quintic curve (Q735470) (← links)
- Fair cubic transition between two circles with one circle inside or tangent to the other (Q834653) (← links)
- A new method in highway route design: joining circular arcs by a single C-Bézier curve with shape parameter (Q1048310) (← links)
- Planar \(G^2\) transition between two circles with a fair cubic Bézier curve. (Q1400770) (← links)
- A NURBS transition between a Bézier curve and its control polygon (Q2029695) (← links)
- Smooth path planning via cubic GHT-Bézier spiral curves based on shortest distance, bending energy and curvature variation energy (Q2130891) (← links)
- Geometric constraints on quadratic Bézier curves using minimal length and energy (Q2252764) (← links)
- On the \(G^2\) Hermite interpolation problem with clothoids (Q2279847) (← links)
- Spiral transitions (Q2422592) (← links)
- Fairing an arc spline and designing with <i>G</i> <sup>2</sup> PH quintic spiral transitions (Q2855737) (← links)
- Construction of transition curves based on Metaball technique using rational potential function with a shape parameter (Q3132378) (← links)
- Trigonometric B (Q5031042) (← links)