The activeWin function associates a set of molecular coordinates with a canvas, and is used by all functions controlling the display of molecules, including all mouse/pointer functions.
By construction, it is clear that is a Hilbert space over as it is a weighted sequence space, one of its orthogonal bases being given by all functions which are specified by with and.
In particular, we introduce the space (mathcal{PC}) formed by all functions (x: [0,b]rightarrow H) such that x is continuous at (tneq t_{k}), (x(t_{k})= x(t_{k}^)) and (x(t_{k}^)) exist for (k=1,2,ldots,m).
In particular, we introduce the space PC formed by all functions u : [ 0, b ] → X such that u is continuous at t ≠ t i, u ( t i − ) = u ( t i ) and u ( t i + ) exists for all i = 1, 2, …, n.
Specifically, we signify the space (mathcal{PC}) established by all functions (x:[0,T]rightarrowmathbb{X}) in such a way that x is continuous at (tneq t_{i}), (x(t_{i}^)=x(t_{i})) and (x(t_{i}^)) exists, for all (i=1,2,ldots,N).
The limit function x* satisfies the initial condition x* 0, z, λ) = z as well as the boundary conditions in (6), since these conditions are satisfied by all functions x m = x m (t, z, λ) of the sequence {x m }.
The space formed by all these functions is denoted by (varepsilon (mathbb{X},mu)).
The space formed by all these functions is denoted by (varepsilon(mathbb{Rtimes Y}, mathbb{X},mu)).
This is condition interpreted as the uniform integral continuity of price and for example it is satisfied by all the functions: (3.30).
It can be done either in rows (relative importance of functions by landscape component) or in columns (relative importance of landscape component by function); we conducted it by columns for forests and agroforests in all landscapes, and by rows for all functions.
