Mr. Ritchie layers different rendering schemes into a weightless, percolating potpourri of diagrams, equations, cartoons, feathery clouds and hard-edged targetlike discs that alternately suggest space ships, land formations or roving eyes.
The documents, roughly a dozen in number, contain charts, diagrams, equations and lengthy narratives about bomb building that nuclear experts who have viewed them say go beyond what is available elsewhere on the Internet and in other public forums.
Figure 2 The bifurcation diagram for equation ( 2.1 ).
In Figure 2, we show that the waveform plot and phase diagram for equation (2.5) when (tau = 1.467 > tau _{0}) and near (tau _{0}) ((x^,y^)) are unstable.
In Figure 3, we show that the waveform plot and phase diagram for equation (2.5) when (tau = 1.5 > tau _{0}) and (( x^,y^ ) ) are unstable.
The quick calculation of accurate anharmonic effects of lattice vibrations is crucial to the calculations of thermodynamic properties, the construction of the multi-phase diagram and equation of states of materials, and the theoretical designs of new materials.
In Figure 5, we show that for the waveform plot and phase diagram for equation (2.5) when (tau = 4.1 > tau _{0}), the system (2.5) appears to show chaotic behavior.
In Figure 1, we show that the waveform plot and phase diagram for equation (2.5) when (tau = 1 < tau _{0}) and for the equilibrium (( x^,y^ ) ) are asymptotically stable.
Figures 1-5 are the waveform plots and phase diagrams of equation (2.5). Figure 1 Numerical simulations of equation ( 2.5 ) for (pmb{tau = 1
Although I couldn't fully understand the lectures, I watched as teachers filled blackboards with complicated diagrams and equations.
