Guide: How to cite a Journal in Springer SocPsych (author-date) style

Guide: How to cite a Journal in Springer SocPsych (author-date) style

Cite A Journal in Springer SocPsych (author-date) style

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Use the following template to cite a journal using the Springer SocPsych (author-date) citation style. For help with other source types, like books, PDFs, or websites, check out our other guides. To have your reference list or bibliography automatically made for you, try our free citation generator.

Key:

Pink text = information that you will need to find from the source.
Black text = text required by the Springer SocPsych (author-date) style.

Reference list

Place this part in your bibliography or reference list at the end of your assignment.

Template:

Author Surname, Author Initial. (Year Published). Title. Publication Title, Volume number(Issue number), Pages Used. doi:DOI Number

Example:

Angeli, D., Ferrell, J., & Sontag, E. (2004). Detection of multistability, bifurcations, and hysteresis in a large class of biological positive-feedback systems. Proceedings of the National Academy of Sciences, 101(7), 1822-1827. doi:10.1073/pnas.0308265100

In-text citation

Place this part right after the quote or reference to the source in your assignment.

Template

(Author Surname Year Published)

Example

"It is becoming increasingly clear that bistability (or, more generally, multistability) is an important recurring theme in cell signaling. Bistability may be of particular relevance to biological systems that switch between discrete states, generate oscillatory responses, or ‘‘remember’’ transitory stimuli. Standard mathematical methods allow the detection of bistability in some very simple feedback systems (systems with one or two proteins or genes that either activate each other or inhibit each other), but realistic depictions of signal transduction networks are invariably much more complex. Here, we show that for a class of feedback systems of arbitrary order the stability properties of the system can be deduced mathematically from how the system behaves when feedback is blocked. Provided that this open-loop, feedback-blocked system is monotone and possesses a sigmoidal characteristic, the system is guaranteed to be bistable for some range of feedback strengths. We present a simple graphical method for deducing the stability behavior and bifurcation diagrams for such systems and illustrate the method with two examples taken from recent experimental studies of bistable systems: a two-variable Cdc2􏰀Wee1 system and a more complicated five-variable mitogen-activated protein kinase cascade." (Angeli, Ferrell & Sontag 2004)

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