The phrase "a unique traveling" is not correct in standard written English.
It may be intended to describe a specific type of travel experience, but it lacks clarity and proper grammatical structure.
Example: "She embarked on a unique traveling adventure across Europe, exploring hidden gems in each city."
Alternatives: "a distinctive journey" or "an exceptional trip."
Hervé Aaron, president of Didier Aaron, comes out the winner with a unique traveling casket on stand designed by Martin-Guillaume Biennais around 1802-04.
A unique traveling altar in the form of miniature church from a private collection, attributed to the Master of the Sherman Predella and dated to around 1430, has an exterior decorated in the white, black and green geometric style of Florence's Baptistry and Alberti's Santa Maria Novella facade.
Then for any θ ∈ ( φ ( c ), α 2 + φ ( c ) ], equation (1.1) has a unique traveling wave front solution satisfying the same phase and boundary conditions as in Theorem 4.2.
We study the coupled motion of a grain boundary in a bicrystal which is attached at a "groove root" to an exterior surface which evolves according to surface diffusion in a "quarter loop" geometry (Dunn et al., Trans. Am. Inst. Min. Engrs. 185 (1949) 708), and prove the existence of a unique traveling wave solution for various partially linearized formulations.
Equation (2) has a unique traveling wave solution in case (a), for every forcing period in (I_{epsilon,a_{0},a_{1}}). We need to check the conditions (0< f alpha)< a_{1}) and (f tau-alpha geq a_{0}) of tau-alpha geq a_{hape (varTheta_{alpha,sigma}) as in the proof of Lemma 3.2.
Then equation (1.1) with β = 0 has a unique traveling wave front solution U ( z ) = U ( x + μ t ), which could be expressed as U ( z ) = α ∫ − ∞ c z c + sgn ( z ) μ K ( s ) d s − α ∫ − ∞ z exp ( s − z μ ) K ( s ) c c + sgn ( s ) μ d s. (4.1).
From the results in Theorem 4.3, we know that the wave speed is unique, and thus, the unique traveling solution to equation (1.1) exists when θ ∈ ( φ ( c ), α 2 + φ ( c ) ].
We find that the standing wave front and the stationary traveling wave front involving distributed transmission speeds exhibit a unique stable traveling wave front u ( x, t ) = U ( x + μ 0 t ) to Eq. (1) given any pair of synaptic couplings (K, W), probability density functions, synaptic rate constants, any threshold θ and if assumptions (3) hold.
It has been shown in [9] that under these assumptions there exists a unique monotone traveling wave solution to (1) connecting the stable fixed points (and, in [19], that traveling wave solutions are necessarily monotone).
This research provides a unique perspective on traveling technologies by showing how project leaders are crucial in the traveling of disease management programs at many levels, as the project leaders interpret, translate, adapt, and adopt the tenets of disease management programs to their local settings.
The game features a unique way of traveling the world map.
