SGLM

AcronymDefinition
SGLMStrategically Launched Laser Missile
SGLMSubpial Glial Limiting Membrane
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References in periodicals archive ?
In [3] Abdi and Hojjati introduced a subclass of SGLMs as SDIMSIMs (second derivative diagonally implicit multistage integration methods) and constructed methods of this subclass with RKS property.
In [1], SGLMs of high order with s = 2 were investigated which have quadratic stability (QS) property.
In Section 2, the order and stage order conditions for the Nordsieck SGLMs are represented and some sufficient conditions are obtained which guarantee quadratic stability property.
In this section, we first recall the order and stage order conditions for the Nordsieck SGLMs. Then, we present interrelations between the matrices which ensure that SGLMs have QS property.
To formulate order and stage order conditions SGLMs in Nordsieck form in the case p = q = s = r - 1, we assume that the components of the input vector, for the next step, satisfy
We will try to construct the SGLMs with the stability function to be
In this section, we are going to construct L-stable SGLMs with IQS property.
In this subsection, we construct Nordsieck SGLMs with p = q = s = r - 1 = 1 and IQS property.
In this subsection, we construct Nordsieck L-stable SGLMs with p = q = s = r - 1 = 3, the abscissa vector c = [[[1/2] [3/4[ 1].sup.T], the error constant [C.sub.4] = -[10.sup.-5] and IQS property.
In this subsection, we construct Nordsieck L-stable SGLMs with p = q = s = r - 1 = 4, the abscissa vector c = [[[1/4] [1/2] [3/4] 1].sup.T], the error constant [C.sub.5] = -[10.sup.-5] and IQS property.