On Strongly g*-continuous Maps and Pasting Lemma in Topological Spaces
The objective of the present paper is to introduce new classes of functions called Strongly g∗-continuous maps .We obtain some characterizations of these classes and several properties are studied.Also we prove Pasting lemma for Strongly g∗-continuous maps.
Strongly \({g^{*}}\)-Closed Graph Function with Strongly-\({T_{i}{^{g^{*}}}}\) Spaces
In this paper, we introduce the graph function called Strongly \(g^{*}\)-closed graph function and studied some of their properties.
Silica in Soils1
Publisher Summary Silica in free and combined forms is a dominant component of the solid material of many soils, and dissolved silica is commonly a major solute of soil solutions. Breakdown of primary silicates, translocation of silica in solution, and deposition of secondary silica-containing substances are involved in the development of soils. Ions essential for the growth of plants are released to the soil solution as silicates weather, and these ions may be held against leaching at exchange sites on other silicates. Silica is absorbed in appreciable quantities by some plants and is returned to the surface of the soil as the plants decay. The nature and transformations of silica and silicates in soil are, thus, fundamental to an understanding of many aspects of soil and plant sciences.