Measuring and Analyzing the Bevel Gears with Octoid I Teething

Faluvegi, Erzsebet; Mate, Csaba Zoltan; Cobliş, Cătălin Ionel; Cristea, Luciana

doi:10.4028/www.scientific.net/amm.325-326.870

Cited by 3 publications

(3 citation statements)

References 1 publication

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“…Kiindulva a fogoldalhoz kötött koordináta rendszerben felírt egyenletekből a megfelelő mátrix transzformációt alkalmazva megkapjuk a síkkerék fogoldalainak egyenleteit, [4].…”

Section: áBra Az Oktoid I Fogazású Síkkerék Bal Fogprofilja éS a Hozzá Tartozó Koordináta Rendszerek [4]unclassified

Kúpfogaskerék építés egyenletekből

Faluvégi¹

2014

FMTÜ

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This paper presents how to comply the model of a straight teethed bevel gear using the tooth surface equations. Bevel gears with straight teeth can be machined with straight edged cutting tools using different machine-tools. These machine-tools and cutters can produce octoid I and octoid II teething. From the equations of both these teething profiles we can generate certain point clouds using Matlab software. We can then fit adequate surfaces to the point clouds using Catia environment. After generating all the necessary surfaces we obtain a connected surface which can be filled with material. The resulting body is the model of the bevel gear.The model can be used for any application like simulation or 3D printing.

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“…Kiindulva a fogoldalhoz kötött koordináta rendszerben felírt egyenletekből a megfelelő mátrix transzformációt alkalmazva megkapjuk a síkkerék fogoldalainak egyenleteit, [4].…”

Section: áBra Az Oktoid I Fogazású Síkkerék Bal Fogprofilja éS a Hozzá Tartozó Koordináta Rendszerek [4]unclassified

Kúpfogaskerék építés egyenletekből

Faluvégi¹

2014

FMTÜ

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“…Thus, the line of contact has the shape of the number eight and the gears are called bevel gears with octoid teeth. This paper presents the generation and measurement of octoid II teeth, while the octoid I is presented in [8].…”

Section: Assign the Theoretical Profilementioning

confidence: 99%

Measuring the Flanks of a Bevel Gear Made by Heidenreich-Harbeck Cutting Machine

Faluvegi

Zoltan

Cristea

2012

AMM

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This paper presents the mathematical model of the straight bevel gear flanks with octoid II teething which is measured with a coordinate measuring machine, type DEA Global Performance. The mathematical model is realized by theoretical equations which occur in the face gear. The experimental data, obtained by using the coordinate measuring machine, is analyzed and the compensation of the probe tip is calculated. The differences between the surfaces are determined.

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“…The theoretical flanks of the bevel gear with straight and eloid teething are presented in [1,2]. This paper presents the bevel gear's tooth flanks measurement, surface fitting and probe-radius compensation on the detected data points.…”

Section: Introductionmentioning

confidence: 99%

Probe-Radius Compensation of the Bevel Gears Tooth Surface Using 3D Measured Points

Faluvegi

Cristea

2013

AMM

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First of all, using the coordinate measuring machines 3D measured points are acquired. These machines are widely used in gear manufacturing industry but each of them handles the compensation problem in different ways. Thus, the aim of this paper is to compensate the measured data points on the tooth surface of bevel gears with the value of probe radius. This paper presents an option to solve the compensation with the value of probe radius and shows the steps, the methodology to implement this idea in practical use. There are used triangular meshes on the measured data points and determined the normal vector of each point detected on the tooth surface of the bevel gears.

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Measuring and Analyzing the Bevel Gears with Octoid I Teething

Cited by 3 publications

References 1 publication

Kúpfogaskerék építés egyenletekből

Kúpfogaskerék építés egyenletekből

Measuring the Flanks of a Bevel Gear Made by Heidenreich-Harbeck Cutting Machine

Probe-Radius Compensation of the Bevel Gears Tooth Surface Using 3D Measured Points

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