Aloud is an American, Boston-based indie rock band known for its songwriting and vocal prowess as well as using a two lead singer approach.
Founded in 2002 by Jen de la Osa (lead vocals, guitar, keys) and Henry Beguiristain (lead vocals, guitar, keys), the group is rounded out by bassist/backing vocalist Charles Murphy and drummer Frank Hegyi. From 2006, Aloud released music under the Lemon Merchant Records label before signing with Mother West in 2013.
Aloud is currently on tour promoting their fourth studio album, It's Got To Be Now, recorded with producers Charles Newman and Benny Grotto
Aloud was formed in May 2002 by vocalists/guitarists Jen de la Osa and Henry Beguiristain out of an earlier version of the group named Feedback, which included bassist Roy Fontaine. Rob Acevedo was recruited to play drums for the fledgling band on an indefinite, but temporary basis. The four spent the summer working on a home-recorded four song demo titled Don't Trust the Radio, which was released on July 31, 2002 and sold at shows.
A mesh is a barrier made of connected strands of metal, fiber, or other flexible/ductile materials. A mesh is similar to a web or a net in that it has many attached or woven strands.
In mathematics, a partition of an interval [a, b] on the real line is a finite sequence x = ( xi ) of real numbers such that
In other terms, a partition of a compact interval I is a strictly increasing sequence of numbers (belonging to the interval I itself) starting from the initial point of I and arriving at the final point of I.
Every interval of the form [xi, xi+1] is referred to as a sub-interval of the partition x.
Another partition of the given interval, Q, is defined as a refinement of the partition, P, when it contains all the points of P and possibly some other points as well; the partition Q is said to be “finer” than P. Given two partitions, P and Q, one can always form their common refinement, denoted P ∨ Q, which consists of all the points of P and Q, re-numbered in order.
The norm (or mesh) of the partition
is the length of the longest of these subintervals, that is
Partitions are used in the theory of the Riemann integral, the Riemann–Stieltjes integral and the regulated integral. Specifically, as finer partitions of a given interval are considered, their mesh approaches zero and the Riemann sum based on a given partition approaches the Riemann integral.
Mesh is a type of material.
Mesh or MESH may also refer to: