Lambert projection is conformal.
A conformal projection preserves the shape of features on a map but distorts their area. Examples of conformal projections include the Mercator projection and the Lambert conformal conic projection.
There are three main types of mapping: thematic mapping, topographic mapping, and web mapping. Thematic mapping focuses on specific themes or topics, topographic mapping shows physical features of an area like elevation and terrain, and web mapping involves displaying maps on the internet using interactive tools.
Conformal projection is a type of map projection that preserves angles locally, meaning that the shapes of small areas are maintained, though overall size and scale may be distorted. This is particularly useful for navigation and meteorology, where accurate angle representation is important. Common examples include the Mercator projection and the Lambert conformal conic projection, which are often used for their ability to represent certain regions with minimal distortion. However, while conformal projections maintain shape, they can significantly distort area and distance, especially away from the central meridian.
A conformal map is a function that preserves angles locally between curves in a given space, meaning it maintains the shape of small figures but not necessarily their size. These maps are often used in complex analysis and in various applications such as fluid dynamics and cartography, where it is essential to represent geometrical properties accurately. Conformal maps can be expressed in terms of analytic functions and are particularly notable for their ability to transform one geometric domain into another while preserving the structure of the angles.
Yoshihiro Tashiro has written: 'Conformal transformations in complete Riemannian manifolds' -- subject(s): Conformal mapping, Riemannian manifolds
That's a proper function, a conformal mapping, etc.
You can use Conformal Mapping-see the related link.
Conformal mapping equations in the field of mathematics take the form of w=f(z), meaning w is a function of z. An analytic function conforms to any point where the derivative of the function is non-zero. Examples of equations include f(z)=1/z or f(z)=(z^2)/1 but in actuality there are an infinite number of potential equations and transformations in conformal mapping.
T. R. Bewley has written: 'An application of conformal mappings to general grid generation and potential flow problems' -- subject(s): Potential flow, Grid generation, Conformal mapping
E. A. Volkov has written: 'Numerical methods' -- subject(s): Numerical analysis 'Block method for solving the Laplace equation and for constructing conformal mappings' -- subject(s): Harmonic functions, Conformal mapping
Gregory Baker has written: 'A well-posed numerical method to track isolated conformal map singularities in Hele-Shaw flow' -- subject(s): Hele-Shaw flow, Equations of motion, Conformal mapping
Lambert projection is conformal.
O. Martio has written: 'Topological and metric properties of quasiregular mappings' -- subject(s): Conformal mapping, Functions of complex variables
I don't think "conformal" is the correct word.
A conformal projection preserves the shape of features on a map but distorts their area. Examples of conformal projections include the Mercator projection and the Lambert conformal conic projection.
Conformal coating is used to cover electrical wiring. It protects the wires from various elements such as dust, moisture, chemicals and extreme heat.