Sentence examples for variations in spacing from inspiring English sources
The phrase "variations in spacing" is correct and usable in written English.
It can be used when discussing differences in the amount of space between elements, such as text, images, or objects in design or formatting contexts. Example: "The document had several variations in spacing that affected its overall readability."
Presumably variations in spacing can be comparatively easily accommodated by rearrangements of the SH2 interfaces.
The vector field, V = −grad ϕ, associated with a potential ϕ is always directed normal to the equipotential surfaces, and the variations in space of its direction can be represented by continuous lines drawn accordingly, like those in Figure 8.
Soil moisture variations in space and time are critical in ecological, hydrological, pedological and environmental studies.
These problems occur at different gradients and variations in space and time that is not well understood.
These may be stressful, and impact negatively upon welfare, due to unpredictable variations in space, social interaction and noise.
Our motivation is to develop a versatile numerical method that is accurate and stable in simulations with complex geometries and with wide variations in space and time scales.
The first and the second derivatives in space may be approximated with small variations in space to obtain the following relations.
The atmospheric residuals after correction of stratified delay were interpreted as random variations in space and time which are mitigated by using spatial temporal filtering.
Foams with a pore size gradient are promising materials for tissue engineering applications where a complex architecture involving morphological variations in space must be mimicked, e.g. in bone tissue repair.
These include better integration of food-web and hydraulic models, taking physiologically-based approaches to food quality effects, and better representation of variations in space and time that may create ecosystem control points.
We describe a fully adaptive, moving grid method for solving initial-boundary value problems for systems of one-space dimensional partial differential equations whose solutions exhibit rapid variations in space and time.
