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Curvilinear Coordinates -- from Wolfram MathWorld
A coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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Curvilinear Coordinates -- from Wolfram MathWorld
A coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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Curvilinear Coordinates -- from Wolfram MathWorld
A coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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19- titleCurvilinear Coordinates -- from Wolfram MathWorld
- DC.TitleCurvilinear Coordinates
- DC.CreatorWeisstein, Eric W.
- DC.DescriptionA coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
- descriptionA coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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- og:titleCurvilinear Coordinates -- from Wolfram MathWorld
- og:descriptionA coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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- twitter:titleCurvilinear Coordinates -- from Wolfram MathWorld
- twitter:descriptionA coordinate system composed of intersecting surfaces. If the intersections are all at right angles, then the curvilinear coordinates are said to form an orthogonal coordinate system. If not, they form a skew coordinate system. A general metric g_(munu) has a line element ds^2=g_(munu)du^mudu^nu, (1) where Einstein summation is being used. Orthogonal coordinates are defined as those with a diagonal metric so that g_(munu)=delta_nu^muh_mu^2, (2) where delta_nu^mu is the Kronecker...
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