The phrase "a diagram whose" is correct and usable in written English.
It can be used when describing a diagram that possesses a certain characteristic or quality related to a noun that follows "whose."
Example: "I created a diagram whose purpose is to illustrate the relationship between different species in the ecosystem."
Alternatives: "a diagram that has" or "a diagram with".
The behavior of this system can be represented on a three-dimensional regime diagram, whose axes are ratios of the characteristic timescales for chemical reaction, diffusion (of both heat and mass), and natural convection.
Various aspects of the PIXEL calculation for each polymorph will be visualised in a special kind of diagram whose data points represent molecule molecule interactions energies accounting for at least 95%% of E T,Cry, with internal HBS interactions separated from contacts between different instances of the HBS (labelled @1, @2,…).
Considering the evolution of the high-frequency capacitive arc of the Nyquist diagram, whose diameter is related to the corrosion process, a clear effect of the initial surface conditions is observed only in the early stages of testing.
The recommended design procedure is focused on solving the problem with the aid of the normal force vs. bending moment diagram, whose construction is time-consuming.
It has been shown in [16], and in an arbitrary number of dimensions, that diagrams whose dual topology is a sphere dominates the partition function in the limit of the cutoff being removed.
Application examples document an improved legibility compared to series of diagrams whose layouts are calculated independently from each other.
There are, in particular, FG diagrams whose topological relationships cannot be realized by a Euclidean configuration.
In these conditions, low frequency loops related to the Hads surface coverage appeared in the electrochemical impedance diagrams, whose properties depend on the tested metal.
We identify rank-2 Bratteli diagrams whose C∗-algebras are simple and have real-rank zero, and characterise the K-invariants achieved by such algebras.
We give examples of rank-2 Bratteli diagrams whose C∗-algebras contain as full corners the irrational rotation algebras and the Bunce Deddens algebras.
