Related Experiment Video
Updated: Jan 24, 2026

09:23
Lateral Root Inducible System in Arabidopsis and Maize
Published on: January 14, 2016
14.4K
Three-Dimensional Time-Lapse Analysis Reveals Multiscale Relationships in Maize Root Systems with Contrasting
Ni Jiang1, Eric Floro1, Adam L Bray1,2
1Donald Danforth Plant Science Center, St. Louis, Missouri 63132.
The Plant Cell
|May 25, 2019
Summary
Plant root system architecture (RSA) development was studied using 3D imaging and modeling. Genetic factors significantly influence maize root branching and growth, impacting overall RSA complexity and persistence across environments.
Area of Science:
- Plant biology
- Genetics
- Agricultural science
Background:
- Understanding plant phenotypic traits requires knowledge of genetic and environmental influences.
- Plant root systems are crucial but poorly understood due to complex phenotyping challenges.
- Key knowledge gaps exist in how root systems develop complexity and resource competition.
Purpose of the Study:
- To assess root system architectures (RSAs) in maize (Zea mays) using time-lapse 3D imaging and mathematical modeling.
- To investigate how genetic variation influences the development of root complexity from seedling to mature stages.
- To connect individual root growth dynamics with system-wide RSA development.
Main Methods:
- Utilized time-lapse 3D imaging to capture root growth dynamics.
- Employed mathematical modeling to analyze root system architectures.
- Examined two maize inbred genotypes and their hybrid.
- Observed root crowns of mature, field-grown plants.
Main Results:
- Genetically driven differences in root branching and carbon allocation result in distinct RSAs over time.
- Specific genetic variations in seedling root architecture can persist throughout plant development.
- Distinct global RSAs were observed in maize genotypes and their hybrid.
- 3D imaging revealed persistent genetic differences in root architecture across environments.
Conclusions:
- Genetic factors critically shape maize root system architecture development and complexity.
- The study provides a framework for understanding root growth dynamics across multiple scales.
- This approach can potentially predict genetic variation for complex root system architectures and functions.
Related Concept Videos
Dimensional Analysis
60.6K
Dimensional analysis, also known as the factor label method, is a versatile approach for mathematical operations. The main principle behind this approach is: the units of quantities must be subjected to the same mathematical operations as their associated numbers. This method can be applied to computations ranging from simple unit conversions to more complex and multi-step calculations involving several different quantities and their units.
Conversion Factors and Dimensional Analysis
The unit...
Conversion Factors and Dimensional Analysis
The unit...
60.6K
Dimensional Analysis
654
Dimensional analysis is a valuable technique in fluid mechanics for simplifying complex problems by reducing them into dimensionless groups. These groups capture the essential relationships between the variables involved, allowing researchers and engineers to analyze fluid flow without dealing with each variable individually. This approach reduces the number of independent variables, allowing for easier analysis and better understanding of physical phenomena.
In fluid mechanics, dimensional...
In fluid mechanics, dimensional...
654
Dimensional Analysis
2.1K
Dimensional analysis is a powerful tool that is used in physics and engineering to understand and predict the behavior of physical systems. The basic idea behind dimensional analysis is to express physical quantities in terms of fundamental dimensions such as the mass, length, and time. Derived dimensions like the velocity, acceleration, and force are derived from the combinations of these fundamental dimensions.
Dimensional analysis allows us to analyze and compare physical quantities on a...
Dimensional analysis allows us to analyze and compare physical quantities on a...
2.1K
Dimensional Analysis
23.7K
The concept of dimension is important because every mathematical equation linking physical quantities must be dimensionally consistent, implying that mathematical equations must meet the following two rules. The first rule is that, in an equation, the expressions on each side of the equal sign must have the same dimensions. This is fairly intuitive since we can only add or subtract quantities of the same type (dimension). The second rule states that, in an equation, the arguments of any of the...
23.7K
Root Loci for Positive-Feedback Systems
338
The Hartley oscillator is a positive feedback system that sustains oscillations by feeding the output back to the input in phase, thereby reinforcing the signal. Positive feedback systems can be viewed as negative feedback systems with inverted feedback signals. In these systems, the root locus encompasses all points on the s-plane where the angle of the system transfer function equals 360 degrees.
The construction rules for the root locus in positive feedback systems are similar to those in...
The construction rules for the root locus in positive feedback systems are similar to those in...
338
Linear time-invariant Systems
890
A system is linear if it displays the characteristics of homogeneity and additivity, together termed the superposition property. This principle is fundamental in all linear systems. Linear time-invariant (LTI) systems include systems with linear elements and constant parameters.
The input-output behavior of an LTI system can be fully defined by its response to an impulsive excitation at its input. Once this impulse response is known, the system's reaction to any other input can be...
The input-output behavior of an LTI system can be fully defined by its response to an impulsive excitation at its input. Once this impulse response is known, the system's reaction to any other input can be...
890

