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![A test for Corollary 2.3: ( Ω ρ T (x, t)θ T (x, t)dx − M ean T ) over time. Initial value θ 0 = sin(2πy), g = 10 cos(2ω) if t ∈ [0, 0.5] and g = 20 sin(2ω) if t ∈ [0.5, 1]. M ean T is the mean value in time defined in (3.34). A test for Corollary 2.3: ( Ω ρ T (x, t)θ T (x, t)dx − M ean T ) over time. Initial value θ 0 = sin(2πy), g = 10 cos(2ω) if t ∈ [0, 0.5] and g = 20 sin(2ω) if t ∈ [0.5, 1]. M ean T is the mean value in time defined in (3.34).](https://www.researchgate.net/publication/354089513/figure/fig1/AS:1060215034241025@1629786370565/A-test-for-Corollary-23-O-r-T-x-tth-T-x-tdx-M-ean-T-over-time-Initial-value_Q640.jpg)
A test for Corollary 2.3: ( Ω ρ T (x, t)θ T (x, t)dx − M ean T ) over time. Initial value θ 0 = sin(2πy), g = 10 cos(2ω) if t ∈ [0, 0.5] and g = 20 sin(2ω) if t ∈ [0.5, 1]. M ean T is the mean value in time defined in (3.34).
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