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1) "Solid" -- As to solid surface 1sol·id
Pronunciation: 'sä-l&d
Function: adjective
Etymology: Middle English solide, from Middle French, from Latin solidus; akin to Greek holos whole -- more at SAFE
1 a : being without an internal cavity <a solid ball of rubber> b (1) : printed with minimum space between lines (2) : joined without a hyphen <a solid compound> c : not interrupted by a break or opening <a solid wall>
2 : having, involving, or dealing with three dimensions or with solids <a solid configuration>
3 a : of uniformly close and coherent texture : not loose or spongy : COMPACT b : possessing or characterized by the properties of a solid : neither gaseous nor liquid <solid waste>
4 : of good substantial quality or kind <solid comfort>: as a : SOUND <solid reasons> b : made firmly and well <solid furniture> c : RELIABLE <a solid performer>
5 a : having no break or interruption <waited three solid hours> b : UNANIMOUS <had the solid support of the party> c : intimately friendly or associated <solid with the boss>
6 a : PRUDENT; also : well established financially b : serious in purpose or character
7 : of one substance or character: as a : entirely of one metal or containing the minimum of alloy necessary to impart hardness <solid gold> b : of a single color
- sol·id·ly adverb
- sol·id·ness noun Pronunciation Symbols
Continuum mechanics | General | - Classical mechanics
- Stress / Strain
- Tensor
- Conservation of mass
- Conservation of momentum
| | Solid mechanics | - Solids
- Elasticity
- Plasticity
- Hooke's law
- Poisson's ratio
- Rheology
| | Fluid mechanics | - Fluids
- Fluid statics
- Fluid dynamics
- Navier-Stokes equations
- Viscosity
- Newtonian fluids
- Non-Newtonian fluids
| A solid object is in the state of matter characterized by resistance to deformation and changes of volume. At the microscopic scale, a solid has these properties : - The atoms or molecules that comprise the solid are packed closely together.
- These constituent elements have fixed positions in space relative to each other. This accounts for the solid's rigidity.
- If sufficient force is applied, either of these properties can be violated, causing permanent deformation.
- Because any solid has some thermal energy, its atoms vibrate. However, this movement is very small and very rapid, and cannot be observed or felt under ordinary conditions.
The branch of physics that deals with solids is called solid-state physics, and is a type of condensed matter physics. Materials science is primarily concerned with properties of solids such as strength and phase transformations. It overlaps strongly with solid state physics. Solid-state chemistry overlaps both of these fields, but is especially concerned with the synthesis of novel materials. The lightest known solid is man-made and is called aerogel. The lightest aerogel produced has a density of 1.9 mg/cm3 or 1.9 kg/m3 (1/530 as dense as water). ..."
2) "Surface" -- As to solid surface 1sur·face
Pronunciation: 's&r-f&s
Function: noun
Etymology: French, from Middle French, from sur- + face face, from Old French -- more at FACE
1 : the exterior or upper boundary of an object or body <on the surface of the water> <the earth's surface>
2 : a plane or curved two-dimensional locus of points (as the boundary of a three-dimensional region) <plane surface> <surface of a sphere>
3 a : the external or superficial aspect of something <trouble lurks below the surface> b : an external part or layer <sanded the rough surfaces>
- on the surface : to all outward appearances Pronunciation Symbols
An open surface with X-, Y-, and Z-contours shown. In mathematics, specifically in topology, a surface is a two-dimensional manifold. The most familiar examples are those that arise as the boundaries of solid objects in ordinary three-dimensional Euclidean space, E3. On the other hand, there are also more exotic surfaces, that are so "contorted" that they cannot be embedded in three-dimensional space at all. To say that a surface is "two-dimensional" means that, about each point, there is a coordinate patch on which a two-dimensional coordinate system is defined. For example, the surface of the Earth is (ideally) a two-dimensional sphere, and latitude and longitude provide coordinates on it — except at the International Date Line and the poles, where longitude is undefined. This example illustrates that in general it is not possible to extend any one coordinate patch to the entire surface; surfaces, like manifolds of all dimensions, are usually constructed by patching together multiple coordinate systems. Surfaces find application in physics, engineering, computer graphics, and many other disciplines, primarily when they represent the surfaces of physical objects. For example, in analyzing the aerodynamic properties of an airplane, the central consideration is the flow of air along its surface. - 1 Definitions and first examples
- 2 Extrinsically defined surfaces and embeddings
- 3 Construction from polygons
- 4 Quotients and connected summation
- 5 Classification of closed surfaces
- 6 Surfaces in differential geometry
- 7 Surfaces in complex and algebraic geometry
- 8 See also
- 9 References
- 10 External links
| A (topological) surface with boundary is a Hausdorff topological space in which every point has an ope..."
Further Data On Term for solid surface
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