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Albers Equal-Area Conic Projection -- from Wolfram MathWorld

Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...



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Albers Equal-Area Conic Projection -- from Wolfram MathWorld

https://mathworld.wolfram.com/AlbersEqual-AreaConicProjection.html

Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...



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https://mathworld.wolfram.com/AlbersEqual-AreaConicProjection.html

Albers Equal-Area Conic Projection -- from Wolfram MathWorld

Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...

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      Albers Equal-Area Conic Projection -- from Wolfram MathWorld
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      Albers Equal-Area Conic Projection
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    • DC.Description
      Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...
    • description
      Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...

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      Albers Equal-Area Conic Projection -- from Wolfram MathWorld
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      Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...

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      Albers Equal-Area Conic Projection -- from Wolfram MathWorld
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      Let phi_0 be the latitude for the origin of the Cartesian coordinates and lambda_0 its longitude, and let phi_1 and phi_2 be the standard parallels. Then for a unit sphere, the Albers equal-area conic projection maps latitude and longitude (phi,lambda) to Cartesian (x,y) coordinates x = rhosintheta (1) y = rho_0-rhocostheta, (2) where n = 1/2(sinphi_1+sinphi_2) (3) theta = n(lambda-lambda_0) (4) C = cos^2phi_1+2nsinphi_1 (5) rho = (sqrt(C-2nsinphi))/n (6) rho_0 =...
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