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  • NIR Calibration Transfer
    that must be estimated; this is achieved by restricting the F-matrix to a banded matrix. The transformation matrix F relates each adjusted absorbance to the raw absorbance at the same wavelength and to a few wavelengths beside it, in effect sliding a narrow window along the raw spectrum to pick out
  • Quenching and Tempering
    (iron carbide) phase in an iron ferrite matrix. Tempered martensite or tempered steel is the product of a conventional hardening process. The martensite transformation is a diffusionless reaction that proceeds rapidly (at the speed of sound) as a shear wave through the material. Careful control
  • What is Frequency Domain Analysis?
    . The transformation from fringes to phases is accomplished with an algorithm such as the familiar fivebucket method.
  • Understanding Chemometrics for Pharmaceutical Analysis
    both before and after performing any transformation to ensure that the data form a coherent whole, and that no spectra or samples appear to be outliers. This is the point where we get to what might be considered the hard core of chemometrics: the algorithms that relate the measured spectral data

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  • Theory of Applied Robotics
    • Capital letters A, Q, R, and T indicate rotation or transformation matrices .
  • Theory of Applied Robotics
    • Capital letters A, Q, R, and T indicat e rotation or transformation matrices .
  • Mathematical and Computer Programming Techniques for Computer Graphics
    180 5.10 Some Transformation Matrix Properties . . . . . . . . . . . . . .
  • Linear Algebra and Geometry
    Indeed, suppose that using some sequence of elementary operations of all three types, we have transformed matrix A to the identity matrix E. Let us denote by B the product of all the matrices Uij (c), Sk, and Vk(α), whose product...
  • Particle Accelerator Physics
    175 5.4.2 (3 × 3)- Transformation Matrices . . . . . . . . . . . . . . . . . . . . .
  • KWIC INDEX FOR NUMERICAL ALGEBRA.
    A SIMPLIFIED PROOF OF A TRANSFORMATION MATRIX ANO THE SCHWARZ MATRIX LCC- .
  • Vehicle-Manipulator Systems
    2.9 Local Coordinates and Velocity Transformation Matrices . . . .
  • The Computer Graphics Manual
    Combining these transformations produces the final transformation matrix T .
  • Advanced Dynamics: Rigid Body Multibody and Aerospace Applications - Chapter 7 Multibody Kinematics
    Applying the Denavit – Hartenberg rules, the homogeneous transformation matrix i −1 Ti to transform coordinate frame Bi to Bi −1 can be found using the parameters of link (i ) and joint i : ⎡ ⎤ cos θi − sin θi cos αi...
  • Intermediate Dynamics: A Linear Algebraic Approach
    ...is defined in terms of what it does to the basis vectors, but has the practical result of, knowing explicitly what this effect on the basis vectors is, being able obtain the matrix representation of the transformation matrix itself in an almost...
  • Imperfect Bifurcation in Structures and Materials
    323 12.2 Construction of Transformation Matrix : Illustration . . . . . . . . . . . . .
  • Practical WPF Charts and Graphics
    View Transform..................................................................................................................................468 Perspective Projection .......................................................................................................................470 View Frustum................................................................................................................................470 Perspective Transform Matrix .......................................................................................................471 Implementing Perspective Transforms .........................................................................................474 Testing Perspective Projections....................................................................................................475 Orthographic Projection .....................................................................................................................479 Orthographic Transform Matrix.....................................................................................................480 Implementing Orthographic Transforms.......................................................................................482 Testing Orthographic Projections..................................................................................................482 .