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  2. Logistic map - Wikipedia

    en.wikipedia.org/wiki/Logistic_map

    Looking at the entire chaotic domain, whether it is chaotic or windowed, the maximum and minimum values on the vertical axis of the orbital diagram (the upper and lower limits of the attractor) are limited to a certain range. As shown in equation (2-1), the maximum value of the logistic map is given by r/4, which is the upper limit of the ...

  3. Set-theoretic limit - Wikipedia

    en.wikipedia.org/wiki/Set-theoretic_limit

    In mathematics, the limit of a sequence of sets,, … (subsets of a common set ) is a set whose elements are determined by the sequence in either of two equivalent ways: (1) by upper and lower bounds on the sequence that converge monotonically to the same set (analogous to convergence of real-valued sequences) and (2) by convergence of a sequence of indicator functions which are themselves ...

  4. Direct limit - Wikipedia

    en.wikipedia.org/wiki/Direct_limit

    In mathematics, a direct limit is a way to construct a (typically large) object from many (typically smaller) objects that are put together in a specific way. These objects may be groups, rings, vector spaces or in general objects from any category.

  5. Lorenz system - Wikipedia

    en.wikipedia.org/wiki/Lorenz_system

    A sample solution in the Lorenz attractor when ρ = 28, σ = 10, and β = ⁠ 8 / 3 ⁠. The Lorenz system is a system of ordinary differential equations first studied by mathematician and meteorologist Edward Lorenz.

  6. Parametric equation - Wikipedia

    en.wikipedia.org/wiki/Parametric_equation

    In all these formulae (h, k) are the center coordinates of the hyperbola, a is the length of the semi-major axis, and b is the length of the semi-minor axis. Note that in the rational forms of these formulae, the points (−a, 0) and (0 , −a), respectively, are not represented by a real value of t, but are the limit of x and y as t tends to ...

  7. Limit (category theory) - Wikipedia

    en.wikipedia.org/wiki/Limit_(category_theory)

    One can use Hom functors to relate limits and colimits in a category C to limits in Set, the category of sets. This follows, in part, from the fact the covariant Hom functor Hom(N, –) : C → Set preserves all limits in C. By duality, the contravariant Hom functor must take colimits to limits.

  8. Rotation formalisms in three dimensions - Wikipedia

    en.wikipedia.org/wiki/Rotation_formalisms_in...

    This is Rodrigues' formula for the axis of a composite rotation defined in terms of the axes of the two component rotations. He derived this formula in 1840 (see page 408). [3] The three rotation axes A, B, and C form a spherical triangle and the dihedral angles between the planes formed by the sides of this triangle are defined by the rotation ...

  9. Bode plot - Wikipedia

    en.wikipedia.org/wiki/Bode_plot

    The -axis of the magnitude plot is logarithmic and the magnitude is given in decibels, i.e., a value for the magnitude | | is plotted on the axis at ⁡ | |. The Bode phase plot is the graph of the phase , commonly expressed in degrees, of the argument function arg ⁡ ( H ( s = j ω ) ) {\displaystyle \arg \left(H(s=j\omega )\right)} as a ...