Parameterization is the process of defining the specific parameter in the script or code that addresses the list of categories that needs to be under defined in different set of compilation.
Richard Anthony Fernandes has written: 'Scale influences of surface parameterization on modelled boreal carbon and water budgets'
Ram K. Tripathi has written: 'Universal parameterization of absorption cross sections' -- subject(s): Mathematical models, Ions, Cross sections (Nuclear physics), Absorption cross sections, Heavy ion collisions, Absorption, Neutron cross sections 'Can Bose condensation of alpha particles be observed in heavy ion collisions' -- subject(s): Collisions (Nuclear physics), Bose-Einstein condensation, Heavy ions, Alpha rays 'New parameterization of neutron absorption cross sections' -- subject(s): Absorption cross sections, Neutron cross sections, Parameterization
Richard Somerville has written: 'Observational and modeling studies of clouds and the hydrological cycle' -- subject(s): Satellite observation, Hydrological cycle, Clouds, Cloud physics, Parameterization
Jay Palmer has written: 'Replacing model parameterization with epsilon machines' -- subject(s): Mathematical models, Climatology, Atmospheric models, Numerical weather forecasting, Weather
Michael Dennis Warner has written: 'Heat budget parameterization for the FNWC primitive equation model using data for 16 October 1973' -- subject(s): Meteorology
Chandrakant M. Bhumralkar has written: 'A survey of parameterization techniques for the planetary boundary layer in atmospheric circulation models' -- subject(s): Atmospheric circulation, Boundary layer (Meteorology), Mathematical models 'Parameterization of the planetary boundary layer in atmospheric general circulation models' -- subject(s): Atmospheric circulation, Boundary layer (Meteorology), Mathematical models 'Relation between air-sea exchange over the Arabian Sea and the fluctuations of the Western Indian summer monsoon' -- subject(s): Climate, Monsoons, Ocean-atmosphere interaction, Oceanography
A binormal plane is the straight line passing through a point M0 of a curve L perpendicular to the oscillating plane to L at M0. If r=r(t) is a parameterization of L, then the vector equation of the binormal at M0 corresponding to the value of t0 to the parameter of t has the form.
For a sphere S of radius r, one possible parametrization is: x = r sin u cos v y = r sin u sin v z = r cos u 0 <= u <= pi 0 <= v <= 2 pi
D. H. Owens has written: 'The effects of widening time constants and increasing delay on controller design using approximate models' 'Improved stability and performance bounds using approximate models' 'A simulation technique for checking the circle criterion' 'Parameterization and approximation methods in feedback theory with applications in high gain, fast sampling and cheap optimal control' 'Robustness and sensitivity of Smith predictor controllers for time-delay systems' 'Dyadic expansions and multivariable feedback design' 'Gain-phase structures for linear multivariable systems'
Hassan B Said is known for writing the book "Based on True Events," a collection of short stories that explore themes of identity, immigration, and the Somali diaspora experience. Said's writing often delves into the complexities of cultural identity and the challenges faced by immigrants in navigating their new surroundings while maintaining connections to their heritage.
Akio Arakawa is known for his contributions to atmospheric science, particularly in the field of climate modeling. He is recognized for his work on the Arakawa-Schubert scheme, which is a widely used parameterization in climate models.
You don't need a vector function. A scalar function over a line or surface, and often this is easier than a line or surface integral of a vector function.When you do a line or surface integral of a vector function, you're really integrating the dot product of the vector function with the tangent to the line (for a line integral), or integrating the dot product of the vector function with the normal to a surface (for a surface integral). In both cases, the result of a dot product is just a scalar that you end up integrating over the line or surface. When you do a line or surface or integral of a scalar function you're halfway there already because you're skipping the vector dot product!Line integrals:If you think about it, the usual integration a function f(x) from a to b is equivalent to the line integral of the scalar function f(x) in the xy plane (f simply doesn't depend on y) along the straight line segment from (a, 0) to (b, 0). A more general line integral just extends this idea to an integral over a non-straight line.To do a general line integral of a scalar function f(x) (where x is a vector x = ) along a curve, you must parameterize the curve. Typically the parameterization is denoted by a vector-valued function, r(t) = , of a single parameter, t. Typically bounds would be given for t, such as a