OBJECTIVE Demonstrate that successful soft contact lens wearers using competitive multipurpose solutions report improvement in comfort with OPTI-FREE((R)) RepleniSH((R)) Multi-Purpose Disinfecting Solution (MPDS). METHODS This 30-day, multicentered, open-label study enrolled 109 eligible soft contact lens wearers using COMPLETE((R)) Multi-Purpose Solution (MPS) Easy Rub((R)) or ReNu MultiPlus...

A fundamental question (perhaps the fundamental question) we can ask about such an ƒ is: Does ƒ = 0 have a solution in integers? Clearly, if there exists an integer solution, then for any prime p there exists a solution in the finite field Z/pZ ; simply reduce mod p any integer solution. (For any ring R, ƒ maps R to R. When we say "a solution of ƒ = 0 in R," we mean an «-tuple of elements (a{, ...

We prove a general theorem that the L2ρ(R ;R) ⊗ L2ρ(R ;R) valued solution of an infinite horizon backward doubly stochastic differential equation, if exists, gives the stationary solution of the corresponding stochastic partial differential equation. We prove the existence and uniqueness of the L2ρ(R ;R)⊗Lρ(R ;R) valued solutions for backward doubly stochastic differential equations on finite a...

nowadays, it has demonstrated that viruses can be transmitted by water and foods. therefore, it causes the research to develop for detecting different viruses in water and foods. among foods, milk can transfer potentially pathogenic viruses. on the other hand, to achieve every method for recovery and extraction of viruses in raw milk it needs to know about impact of milk components on viruses. ...

The Lemaître-Tolman-Bondi (LTB) model represents an inhomogeneous spherically symmetric universefilledwithfreelyfallingdustlikematterwithoutpressure. First,wehaveconsideredaFinslerian anstaz of (LTB) and have found a Finslerian exact solution of vacuum field equation. We have obtained the R(t,r) and S(t,r) with considering establish a new solution of Rµν = 0. Moreover, we attempttouseFinslergeo...

Given two languages L1 , L2 7*, we define L1hL2= [uhv | u # L1 , v # L2]. The well-known operations of catenation, right left quotient and shuffle product are examples of such operations. Other examples include the insertion and deletion operations. Recall that (see [3, 4]) given words u, v # 7*, the insertion of v into u is u v= [u1vu2 | u=u1u2] and the deletion of v from u is defined as u v=[...